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  • Ising model
  • Mathematical model of ferromagnetism in statistical mechanics

    The Ising model (or Lenz–Ising model), named after the physicists Ernst Ising and Wilhelm Lenz, is a mathematical model of ferromagnetism in statistical

    Ising model

    Ising model

    Ising_model

  • Ising
  • Surname list

    Ising is a surname. Notable people with the surname include: Ernst Ising (1900–1998), German physicist Gustav Ising (1883–1960, né Nilsson), Swedish accelerator

    Ising

    Ising

  • Harman and Ising
  • American animation team of Hugh Harman and Rudolf Ising

    Hugh Harman and Rudolf Ising were an American animation team and company known for founding the Warner Bros. and Metro-Goldwyn-Mayer animation studios

    Harman and Ising

    Harman_and_Ising

  • Rudolf Ising
  • American animator, film producer, film director (1903–1992)

    Rudolf Carl Ising (/ˈaɪzɪŋ/ EYE-zing; August 7, 1903 – July 18, 1992) was an American animator, film producer, film director, voice actor, and United

    Rudolf Ising

    Rudolf Ising

    Rudolf_Ising

  • Transverse-field Ising model
  • Mathematical model of magnetism

    The transverse field Ising model is a quantum version of the classical Ising model. It features a lattice with nearest neighbour interactions determined

    Transverse-field Ising model

    Transverse-field_Ising_model

  • Jane Ising
  • German economist (1902–2012)

    Johanna "Jane" Ising (born Johanna [Hannchen] Ehmer on February 2, 1902, in Berlin; died February 2, 2012, in Matteson, Illinois) was a German-American

    Jane Ising

    Jane_Ising

  • Metro-Goldwyn-Mayer cartoon studio
  • Defunct American animation studio

    Harmonies series from Hugh Harman and Rudolf Ising. The MGM cartoon studio was founded to replace Harman and Ising, although both men eventually became employees

    Metro-Goldwyn-Mayer cartoon studio

    Metro-Goldwyn-Mayer_cartoon_studio

  • Ernst Ising
  • German physicist (1900–1998)

    Ernst Ising (German: [ˈiːzɪŋ]; May 10, 1900 – May 11, 1998) was a German physicist, who is best remembered for the development of the Ising model. He

    Ernst Ising

    Ernst_Ising

  • Universality class
  • Collection of models with the same renormalization group flow limit

    the class. Well-studied examples include the universality classes of the Ising model or the percolation theory at their respective phase transition points;

    Universality class

    Universality_class

  • William Hanna
  • American animator (1910–2001)

    effects for Tom and Jerry's title characters. Hanna joined the Harman and Ising animation studio in 1930 and steadily gained skill and prominence while

    William Hanna

    William Hanna

    William_Hanna

  • Hugh Harman
  • American animator (1903–1982)

    American animation, Harman and his longtime collaborator Rudolf Ising founded Harman-Ising Pictures in 1929, through which they created the Looney Tunes

    Hugh Harman

    Hugh Harman

    Hugh_Harman

  • Bosko
  • Cartoon character

    animated cartoon character created by animators Hugh Harman and Rudolf Ising. Bosko was the first recurring character in Leon Schlesinger's cartoon series

    Bosko

    Bosko

    Bosko

  • List of storms named Ising
  • List of storms with the same or similar names

    Ising has been used for ten tropical cyclones in the West Pacific Ocean, in all cases being named by PAGASA: Typhoon Agnes (1963) (T6308, 18W, Ising)

    List of storms named Ising

    List_of_storms_named_Ising

  • Square lattice Ising model
  • Model in statistical mechanics

    two-dimensional square lattice Ising model is a simple lattice model of interacting magnetic spins, an example of the class of Ising models. The model is notable

    Square lattice Ising model

    Square_lattice_Ising_model

  • Happy Harmonies
  • Animated film series

    distributed by Metro-Goldwyn-Mayer and produced by Hugh Harman and Rudolf Ising between 1934 and 1938. Produced in Technicolor, these cartoons were very

    Happy Harmonies

    Happy_Harmonies

  • Gustaf Ising
  • Gustaf Adolf Ising (Swedish pronunciation: [ˈɡɵ̂sːtav ˈɑ̂ːdɔlf ˈîːsɪŋ];[citation needed] 19 February 1883 - 5 February 1960) was a Swedish metrologist

    Gustaf Ising

    Gustaf Ising

    Gustaf_Ising

  • Optical computing
  • Computer that uses photons or light waves

    Ising machines are computers whose design was inspired by the theoretical Ising model. Yoshihisa Yamamoto's lab at Stanford pioneered building Ising machines

    Optical computing

    Optical_computing

  • Looney Tunes Golden Collection
  • Series of DVD box sets from Warner Home Video

    1948, onward, as well as the black-and-white Looney Tunes, the post-Harman/Ising black-and-white Merrie Melodies and the first H/I Merrie Melodies entry

    Looney Tunes Golden Collection

    Looney_Tunes_Golden_Collection

  • Critical exponent
  • Parameter describing physics near critical points

    dimensions or when exact solutions are known such as the two-dimensional Ising model. The theoretical treatment in generic dimensions requires the renormalization

    Critical exponent

    Critical_exponent

  • Social physics
  • Science that understands human crowds

    social physics is the relationship of the Ising model and the voting dynamics of a finite population. The Ising model, as a model of ferromagnetism, is

    Social physics

    Social_physics

  • List of animated short films
  • Harman and Rudolf Ising Sinkin' in the Bathtub (1930), Hugh Harman and Rudolf Ising Congo Jazz (1930), Hugh Harman and Rudolf Ising Hold Anything (1930)

    List of animated short films

    List_of_animated_short_films

  • Lee–Yang theory
  • Statistical mechanics model for phase transitions

    part of the theories of phase transitions. Originally developed for the Ising model, the theory has been extended and applied to a wide range of models

    Lee–Yang theory

    Lee–Yang_theory

  • Censored Eleven
  • Group of animated short films

    four, followed by Tex Avery with three, and Bob Clampett with two. Rudolf Ising and Chuck Jones each have only one cartoon on the list. Angel Puss is the

    Censored Eleven

    Censored Eleven

    Censored_Eleven

  • Quantum annealing
  • Quantum physics-based metaheuristic for optimization problems

    the system is expected to have reached the ground state of the classical Ising model that corresponds to the solution to the original optimization problem

    Quantum annealing

    Quantum_annealing

  • Kramers–Wannier duality
  • Symmetry in statistical physics

    free energy of a two-dimensional square-lattice Ising model at a low temperature to that of another Ising model at a high temperature. It was discovered

    Kramers–Wannier duality

    Kramers–Wannier_duality

  • Glauber dynamics
  • Algorithm in statistical physics

    In statistical physics, Glauber dynamics is a way to simulate the Ising model (a model of magnetism) on a computer . The algorithm is named after Roy

    Glauber dynamics

    Glauber_dynamics

  • Hittin' the Trail for Hallelujah Land
  • 1931 film

    appearance. It was released on November 14, 1931. It was directed by Rudolf Ising. The minimal storyline centers on the plucky Piggy's efforts to rescue his

    Hittin' the Trail for Hallelujah Land

    Hittin' the Trail for Hallelujah Land

    Hittin'_the_Trail_for_Hallelujah_Land

  • Fred Quimby
  • American animation producer (1886–1965)

    predecessors Hugh Harman and Rudolf Ising. The studio benefited from Harman and Ising's presence, hiring former Harman-Ising staff as well as animators from

    Fred Quimby

    Fred Quimby

    Fred_Quimby

  • Lee–Yang theorem
  • Theorem in statistical mechanics

    circle after a change of variable). The first version was proved for the Ising model by T. D. Lee and C. N. Yang (1952) (Lee & Yang 1952). Their result

    Lee–Yang theorem

    Lee–Yang_theorem

  • To Spring
  • 1936 film

    produced by Harman and Ising for the MGM cartoon studio's Happy Harmonies series. Although the production credit goes to Harman and Ising this short was actually

    To Spring

    To Spring

    To_Spring

  • Localization-protected quantum order
  • Phenomenon in thermal physics

    illustrate this with the concrete example of a disordered transverse field Ising chain in one dimension: H = ∑ i = 1 L J i σ i z σ i + 1 z + h i σ i x +

    Localization-protected quantum order

    Localization-protected_quantum_order

  • Bosko, the Talk-Ink Kid
  • 1929 film by Hugh Harman and Rudolf Ising

    live-action/animated short film directed and produced by Hugh Harman and Rudolf Ising. The film serves as a proof of concept for the character Bosko and was pitched

    Bosko, the Talk-Ink Kid

    Bosko, the Talk-Ink Kid

    Bosko,_the_Talk-Ink_Kid

  • Leon Schlesinger
  • American film producer and businessman (1884–1949)

    when Schlesinger took over production from his subcontractors, Harman and Ising, until 1944, when Warners acquired the studio. Leon Schlesinger was born

    Leon Schlesinger

    Leon Schlesinger

    Leon_Schlesinger

  • List of Metro-Goldwyn-Mayer cartoon studio films
  • Gene Deitch and later by Chuck Jones from 1963 to 1967. As well, Rudolf Ising was the producer of Tom and Jerry's Puss Gets the Boot; subsequent cartoons

    List of Metro-Goldwyn-Mayer cartoon studio films

    List_of_Metro-Goldwyn-Mayer_cartoon_studio_films

  • Warner Bros. Cartoons
  • In-house animation division of Warner Bros. (1933–1963)

    Bros. Animation, which was established in 1980. Hugh Harman and Rudolf Ising originated the Looney Tunes and Merrie Melodies series of animated short

    Warner Bros. Cartoons

    Warner_Bros._Cartoons

  • Sinkin' in the Bathtub
  • 1930 film

    is a 1930 American animated comedy short film by Hugh Harman and Rudolf Ising. It is the first Warner Bros. theatrical cartoon short as well as the first

    Sinkin' in the Bathtub

    Sinkin' in the Bathtub

    Sinkin'_in_the_Bathtub

  • Looney Tunes
  • Animated short film series and media franchise

    initially produced by Leon Schlesinger and animators Hugh Harman and Rudolf Ising from 1930 to 1933. Schlesinger assumed full production from 1933 until he

    Looney Tunes

    Looney Tunes

    Looney_Tunes

  • Lars Onsager
  • Norwegian-American physical chemist and theoretical physicist (1903-1976)

    the 1D Ising model, which was already solved by Ising himself. He then computed the transfer matrix of the "Ising ladder", meaning two 1D Ising models

    Lars Onsager

    Lars_Onsager

  • Ising Glacier
  • Glacier in Antarctica

    Ising Glacier (72°24′S 0°57′E / 72.400°S 0.950°E / -72.400; 0.950) is a glacier flowing northwest between Isingen Mountain and Kvitkjolen Ridge in

    Ising Glacier

    Ising Glacier

    Ising_Glacier

  • Bob Clampett
  • American animator (1913–1984)

    After dropping out of high school in 1931, he joined the team at Harman-Ising Productions and began working on the studio's newest short subjects, Looney

    Bob Clampett

    Bob Clampett

    Bob_Clampett

  • Puss Gets the Boot
  • 1940 American animated short film

    produced by Rudolf Ising. It is based on the Aesop's Fable The Cat and the Mice. As was the practice of MGM shorts at the time, only Rudolf Ising is credited

    Puss Gets the Boot

    Puss_Gets_the_Boot

  • Toom's rule
  • of the Ising model. There are many dynamical rules for the Ising model where the steady state is Gibbsian. The 2-dimensional ferromagnetic Ising model

    Toom's rule

    Toom's_rule

  • Ébersviller
  • Commune in Grand Est, France

    department in Grand Est in north-eastern France. Localities of the commune: Ising (German: Isingen), Férange, Kreschmuhle (German: Kreschmühle), Labrück.

    Ébersviller

    Ébersviller

    Ébersviller

  • Critical phenomena
  • Physics associated with critical points

    order to explain the physical origin of these phenomena, we shall use the Ising model as a pedagogical example. Consider a 2 D {\displaystyle 2D} square

    Critical phenomena

    Critical_phenomena

  • The Golden Age of Looney Tunes
  • Video series compiling Warner Bros. animated short films

    (Ising/Sep 5/1:1) - 1931 One More Time* (Ising/Oct 3/3:1) - 1931 You Don't Know What You're Doin'!* (Ising/Oct 31/2:1) - 1931 Red-Headed Baby* (Ising/Dec

    The Golden Age of Looney Tunes

    The_Golden_Age_of_Looney_Tunes

  • ANNNI model
  • Variant of the Ising model

    (or anisotropic) next-nearest neighbor Ising model, usually known as the ANNNI model, is a variant of the Ising model. In the ANNNI model, competing ferromagnetic

    ANNNI model

    ANNNI_model

  • Construction of an irreducible Markov chain in the Ising model
  • changing of magnetic materials in the Ising model, enabling the study of phase transitions and critical phenomena. The Ising model, a mathematical model in statistical

    Construction of an irreducible Markov chain in the Ising model

    Construction_of_an_irreducible_Markov_chain_in_the_Ising_model

  • Piggy (Merrie Melodies)
  • Warner Bros. theatrical cartoon character

    distributed by Warner Bros. Pictures. The first character, created by Rudolf Ising, was a fat, black pig wearing a pair of shorts with two large buttons in

    Piggy (Merrie Melodies)

    Piggy (Merrie Melodies)

    Piggy_(Merrie_Melodies)

  • Wolff algorithm
  • Swendsen-Wang algorithm), is an algorithm for Monte Carlo simulation of the Ising model and Potts model in which the unit to be flipped is not a single spin

    Wolff algorithm

    Wolff_algorithm

  • Potts model
  • Model in statistical mechanics generalizing the Ising model

    In statistical mechanics, the Potts model, a generalization of the Ising model, is a model of interacting spins on a crystalline lattice. By studying

    Potts model

    Potts_model

  • Merrie Melodies
  • Cartoon series owned by Warner Bros. (1931–1969 and 1988–1997)

    each series randomly. Merrie Melodies was originally produced by Harman–Ising Pictures from 1931 to 1933 and Leon Schlesinger Productions from 1933 to

    Merrie Melodies

    Merrie Melodies

    Merrie_Melodies

  • Ina Isings
  • Archaeologist of Egypt

    Clasina (Ina) Isings (15 February 1919 - 3 September 2018) was a Dutch archaeologist and classical scholar specialising in Roman glass. In 2009 the city

    Ina Isings

    Ina_Isings

  • Carman Maxwell
  • American animator and voice actor

    Harman-Ising, he animated for Oswald the Lucky Rabbit for Disney and Winkler Pictures, with his Disney alumni. Besides animating for Harman-Ising, Maxwell

    Carman Maxwell

    Carman_Maxwell

  • Boltzmann machine
  • Type of stochastic recurrent neural network

    called Sherrington–Kirkpatrick model with external field or stochastic Ising model), named after Ludwig Boltzmann, is a spin-glass model with an external

    Boltzmann machine

    Boltzmann machine

    Boltzmann_machine

  • Quadratic unconstrained binary optimization
  • Combinatorial optimization problem

    probabilistic graphical models. Moreover, due to its close connection to Ising models, QUBO constitutes a central problem class for adiabatic quantum computation

    Quadratic unconstrained binary optimization

    Quadratic_unconstrained_binary_optimization

  • Sznajd model
  • model implements a phenomenon called social validation and thus extends the Ising spin model. In simple words, the model states: Social validation: If two

    Sznajd model

    Sznajd model

    Sznajd_model

  • Friz Freleng
  • American animator, cartoonist, director, and producer (1905–1995)

    Kansas City animators, including Iwerks, Harman, Carman Maxwell, and Rudolf Ising. At Winkler, Freleng worked on the Alice Comedies and Universal Pictures'

    Friz Freleng

    Friz Freleng

    Friz_Freleng

  • Wilhelm Lenz
  • German physicist

    physicist, most notable for his invention of the Ising model (named after his student, Ernst Ising), and for his application of the Laplace–Runge–Lenz

    Wilhelm Lenz

    Wilhelm_Lenz

  • High-dimensional Ising model
  • Model in statistical physics

    The Ising model is a prototypical model in statistical physics. The model consists of discrete variables that represent magnetic dipole moments of atomic

    High-dimensional Ising model

    High-dimensional_Ising_model

  • Curie temperature
  • Temperature above which magnetic properties change

    change in the intrinsic structure occurs at the Curie temperature. The Ising model is mathematically based and can analyse the critical points of phase

    Curie temperature

    Curie temperature

    Curie_temperature

  • Coyote vs. Acme
  • Upcoming American film by Dave Green

    Coyote vs. Acme v t e Looney Tunes and Merrie Melodies Studios Harman-Ising Productions (1930–1933) Leon Schlesinger Productions (1933–1944) Warner Bros

    Coyote vs. Acme

    Coyote_vs._Acme

  • Barney Bear
  • Animated film series

    Co. The character was created for Metro-Goldwyn-Mayer by director Rudolf Ising, who based the bear's grumpy yet pleasant disposition on his own and derived

    Barney Bear

    Barney_Bear

  • Screen Gems (animation studio)
  • American animation studio

    defectors Hugh Harman and Rudolf Ising as the creative heads. Management disputes between Winkler and the team of Harman and Ising led to disharmony at the Hollywood

    Screen Gems (animation studio)

    Screen_Gems_(animation_studio)

  • Mean-field theory
  • Approximation of physical behavior

    some simple cases (e.g. certain Gaussian random-field theories, the 1D Ising model). Often combinatorial problems arise that make things like computing

    Mean-field theory

    Mean-field_theory

  • Landau theory
  • Theory of continuous phase transitions

    below the critical temperature. In a simple ferromagnetic system like the Ising model, the order parameter is characterized by the net magnetization m {\displaystyle

    Landau theory

    Landau_theory

  • Battle of Davao
  • 1945 World War II battle in the Philippines

    Casualties and losses US: 350 dead, 1,615 wounded 4,500 in Davao City, ~3,000 in Ising Thousands of civilians dead, wounded, missing and made homeless.

    Battle of Davao

    Battle_of_Davao

  • Random cluster model
  • Type of random graph

    random cluster model is a random graph that generalizes and unifies the Ising model, Potts model, and percolation model. It is used to study random combinatorial

    Random cluster model

    Random_cluster_model

  • Toy model
  • Deliberately simplistic scientific model

    the New Keynesian model. Examples of toy models in physics include: the Ising model as a toy model for ferromagnetism, or lattice models more generally

    Toy model

    Toy_model

  • John Peter Hill
  • Condensed matter physicist

    three-dimensional random field Ising model". Hill made magnetic scattering studies of the three-dimensional random-field Ising model, specifically focusing

    John Peter Hill

    John_Peter_Hill

  • Cornelis Kruseman Foundation
  • The Cornelis Kruseman - J.M.C. Ising Foundation (Dutch: Cornelis Kruseman - J.M.C. Ising Stichting) is a Dutch foundation (stichting) that was established

    Cornelis Kruseman Foundation

    Cornelis Kruseman Foundation

    Cornelis_Kruseman_Foundation

  • Curie–Weiss law
  • Model of magnetic susceptibility under certain conditions

    and terms corresponding to the interaction among the pairs of the atom. Ising model is one of the simplest approximations of such pairwise interaction

    Curie–Weiss law

    Curie–Weiss_law

  • Exchange interaction
  • Quantum mechanical effect

    form of Eq. (14) corresponds identically to the Ising model of ferromagnetism except that in the Ising model, the dot product of the two spin angular momenta

    Exchange interaction

    Exchange_interaction

  • List of one-shot Metro-Goldwyn-Mayer animated shorts
  • Directed by Release date 1 The Little Goldfish Rudolf Ising April 15, 1939 2 One Mother's Family Rudolf Ising September 30, 1939 3 The Blue Danube Hugh Harman

    List of one-shot Metro-Goldwyn-Mayer animated shorts

    List_of_one-shot_Metro-Goldwyn-Mayer_animated_shorts

  • Ginzburg criterion
  • Criterion in mean field theory

    through measurable quantities, such as the magnetic susceptibility in the Ising model. It also gives the idea of an upper critical dimension, a dimensionality

    Ginzburg criterion

    Ginzburg_criterion

  • Canonical ensemble
  • Ensemble of states at a constant temperature

    solutions in some interacting model systems. A classic example of this is the Ising model, which is a widely discussed toy model for the phenomena of ferromagnetism

    Canonical ensemble

    Canonical_ensemble

  • Ride Him, Bosko!
  • 1932 film by Hugh Harman

    the boulders. The camera pans to Harman-Ising Productions, where director Hugh Harman, producer Rudolf Ising and animator Norm Blackburn humorously watch

    Ride Him, Bosko!

    Ride Him, Bosko!

    Ride_Him,_Bosko!

  • Barry M. McCoy
  • American physicist

    Correlations of the Two Dimensional Ising Model advised by Tai Tsun Wu. The two of them also wrote the book The Two Dimensional Ising Model (Harvard University

    Barry M. McCoy

    Barry M. McCoy

    Barry_M._McCoy

  • Markov random field
  • Set of random variables

    Markov random field is the Ising model; indeed, the Markov random field was introduced as the general setting for the Ising model. In the domain of artificial

    Markov random field

    Markov random field

    Markov_random_field

  • Paul Smith (animator)
  • American animator and director

    Harman and Rudolf Ising to work on the Looney Tunes and Merrie Melodies series. Alongside collaborator Friz Freleng, he left Harman and Ising for Leon Schlesinger

    Paul Smith (animator)

    Paul_Smith_(animator)

  • Goopy Geer
  • Warner Bros. theatrical cartoon character

    Goopy Geer is an animated cartoon character created by Rudolf Ising for the Merrie Melodies series of cartoons from Warner Bros. Pictures. He is a singing

    Goopy Geer

    Goopy Geer

    Goopy_Geer

  • Looney Tunes and Merrie Melodies filmography (1929–1939)
  • cartoons are directed by Rudolf Ising, all Looney Tunes until The Tree's Knees are directed by Hugh Harman and Ising and all Looney Tunes cartoons as

    Looney Tunes and Merrie Melodies filmography (1929–1939)

    Looney_Tunes_and_Merrie_Melodies_filmography_(1929–1939)

  • Two-dimensional critical Ising model
  • Conformal field theory of the 2D Ising model critical point

    The two-dimensional critical Ising model is the critical limit of the Ising model in two dimensions. It is a two-dimensional conformal field theory whose

    Two-dimensional critical Ising model

    Two-dimensional_critical_Ising_model

  • Lady, Play Your Mandolin!
  • 1931 film

    shorts. It was released as early as June 13, 1931. It was directed by Rudolf Ising. A Prohibition-era saloon is disguised as a café, with its customers drunkenly

    Lady, Play Your Mandolin!

    Lady, Play Your Mandolin!

    Lady,_Play_Your_Mandolin!

  • Lattice model (physics)
  • Physical model defined on a lattice

    Examples of exactly solvable models are the periodic 1D Ising model, and the periodic 2D Ising model with vanishing external magnetic field, H = 0 , {\displaystyle

    Lattice model (physics)

    Lattice model (physics)

    Lattice_model_(physics)

  • Dyadic transformation
  • Doubling map on the unit interval

    equations and modular forms. The Hamiltonian of the zero-field one-dimensional Ising model of 2 N {\displaystyle 2N} spins with periodic boundary conditions

    Dyadic transformation

    Dyadic transformation

    Dyadic_transformation

  • Bohr–Van Leeuwen theorem
  • Theorem on magnetism

    NPH Isoenthalpic–isobaric NPT Isothermal–isobaric Models Debye Einstein Ising Potts Potentials Internal energy Enthalpy Helmholtz free energy Gibbs free

    Bohr–Van Leeuwen theorem

    Bohr–Van_Leeuwen_theorem

  • Joseph Barbera
  • American animator and cartoonist (1911–2006)

    to working for Rudolf Ising, to whom he felt very loyal. Barbera and Hanna met with Quimby, who discovered that although Ising had taken sole credit for

    Joseph Barbera

    Joseph Barbera

    Joseph_Barbera

  • Foxy (Merrie Melodies)
  • Warner Bros. theatrical cartoon character

    by Warner Bros. Pictures in 1931. He was the creation of animator Rudolf Ising, who had worked for Walt Disney in the 1920s. The character is notable for

    Foxy (Merrie Melodies)

    Foxy (Merrie Melodies)

    Foxy_(Merrie_Melodies)

  • Golden age of American animation
  • Period of animation in which theatrical sound cartoons were common and popular

    however, Quimby gained success after rehiring Harman & Ising. After returning to MGM, Ising created MGM's first successful animated star named Barney

    Golden age of American animation

    Golden age of American animation

    Golden_age_of_American_animation

  • Antiferromagnetism
  • Regular pattern of magnetic moment ordering

    of redirect targets Ising model – Mathematical model of ferromagnetism in statistical mechanics ANNNI model – Variant of the Ising model Mottness – Materials

    Antiferromagnetism

    Antiferromagnetism

    Antiferromagnetism

  • Merbabies
  • 1938 American film

    collaboration between Walt Disney and Harman and Ising and the first to involve the duo in a decade; Harman and Ising had worked for Disney for his Oswald the

    Merbabies

    Merbabies

  • Scale invariance
  • Features that do not change if length or energy scales are multiplied by a common factor

    of the Ising model lattice. So this anomalous dimension in the conformal field theory is the same as a particular critical exponent of the Ising model

    Scale invariance

    Scale_invariance

  • Geometrical frustration
  • Complex structures in matter physics

    systems had been studied even before. Early work includes a study of the Ising model on a triangular lattice with nearest-neighbor spins coupled antiferromagnetically

    Geometrical frustration

    Geometrical_frustration

  • Quantum Heisenberg model
  • Statistical model in quantum mechanics of magnetic materials

    systems are treated quantum mechanically. It is related to the prototypical Ising model, where at each site of a lattice, a spin σ i ∈ { ± 1 } {\displaystyle

    Quantum Heisenberg model

    Quantum_Heisenberg_model

  • Spin model
  • Mathematical model used to explain magnetism

    thriving area of research in condensed matter physics. For instance, the Ising model describes spins (dipoles) that have only two possible states, up and

    Spin model

    Spin_model

  • Rollin Hamilton
  • American animator (1898–1951)

    character in the Harman and Ising studio. He was one of the few animators who remained with Leon Schlesinger after Harman and Ising left in 1933. In Schlesinger's

    Rollin Hamilton

    Rollin_Hamilton

  • Conformal bootstrap
  • Mathematical method to constrain and solve conformal field theories

    conformal field theory describing the critical point of the three-dimensional Ising model, it produced the most precise predictions for its critical exponents

    Conformal bootstrap

    Conformal_bootstrap

  • Eight-vertex model
  • Generalization of the ice-type (six-vertex) models

    Ising model. Consequently a solution in either model would lead immediately to a solution in the other. Six-vertex model Transfer-matrix method Ising

    Eight-vertex model

    Eight-vertex_model

  • Phase transition
  • Physical process of transition between basic states of matter

    but highly useful model of magnetic phase transitions is provided by the Ising model. Phase transitions involving solutions and mixtures are more complicated

    Phase transition

    Phase transition

    Phase_transition

  • PDF
  • File format used to present documents

    the original on April 26, 2021. Retrieved April 6, 2021. Müller, Jens; Ising, Fabian; Mladenov, Vladislav; Mainka, Christian; Schinzel, Sebastian; Schwenk

    PDF

    PDF

    PDF

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Online names & meanings

  • CONNELL
  • Male

    English

    CONNELL

    Anglicized form of Irish Gaelic Conall, CONNELL means "hound of valor."

  • Kanan
  • Boy/Male

    Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Oriya, Punjabi, Sikh, Tamil

    Kanan

    Forest; Garden

  • Sagheer
  • Boy/Male

    Indian

    Sagheer

    Small, Short

  • Ehsan
  • Boy/Male

    Afghan, Arabic, German, Hindu, Indian, Iranian, Muslim, Parsi

    Ehsan

    Goodness; Compassion; In God Grace; Worthy

  • Septimus
  • Boy/Male

    Australian, Latin

    Septimus

    Born Seventh; Name Given to the Seventh Child Born to a Large Family

  • Leveridge
  • Surname or Lastname

    English

    Leveridge

    English : variant of Leverich.

  • Suparn
  • Boy/Male

    Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Telugu

    Suparn

    Lord Vishnu

  • Laxmidas
  • Boy/Male

    Hindu, Indian

    Laxmidas

    Servant of Goddess Lakshmi

  • Jomar
  • Boy/Male

    African, Australian, Chinese, Hebrew

    Jomar

    A Combination of Joseph and Mary

  • Bionbyr
  • Boy/Male

    Norse

    Bionbyr

    Warrior's estate.

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  • Sturgeon
  • n.

    Any one of numerous species of large cartilaginous ganoid fishes belonging to Acipenser and allied genera of the family Acipenseridae. They run up rivers to spawn, and are common on the coasts and in the large rivers and lakes of North America, Europe, and Asia. Caviare is prepared from the roe, and isinglass from the air bladder.

  • Blancmange
  • n.

    A preparation for desserts, etc., made from isinglass, sea moss, cornstarch, or other gelatinous or starchy substance, with mild, usually sweetened and flavored, and shaped in a mold.

  • Mica
  • n.

    The name of a group of minerals characterized by highly perfect cleavage, so that they readily separate into very thin leaves, more or less elastic. They differ widely in composition, and vary in color from pale brown or yellow to green or black. The transparent forms are used in lanterns, the doors of stoves, etc., being popularly called isinglass. Formerly called also cat-silver, and glimmer.

  • Court-plaster
  • n.

    Sticking plaster made by coating taffeta or silk on one side with some adhesive substance, commonly a mixture of isinglass and glycerin.

  • Fining
  • n.

    That which is used to refine; especially, a preparation of isinglass, gelatin, etc., for clarifying beer.

  • Ichthyocolla
  • n.

    Fish glue; isinglass; a glue prepared from the sounds of certain fishes.

  • Isinglass
  • n.

    A popular name for mica, especially when in thin sheets.

  • Foil
  • n.

    A thin leaf of sheet copper silvered and burnished, and afterwards coated with transparent colors mixed with isinglass; -- employed by jewelers to give color or brilliancy to pastes and inferior stones.

  • Wafer
  • n.

    An adhesive disk of dried paste, made of flour, gelatin, isinglass, or the like, and coloring matter, -- used in sealing letters and other documents.

  • Gelatine
  • n.

    Animal jelly; glutinous material obtained from animal tissues by prolonged boiling. Specifically (Physiol. Chem.), a nitrogeneous colloid, not existing as such in the animal body, but formed by the hydrating action of boiling water on the collagen of various kinds of connective tissue (as tendons, bones, ligaments, etc.). Its distinguishing character is that of dissolving in hot water, and forming a jelly on cooling. It is an important ingredient of calf's-foot jelly, isinglass, glue, etc. It is used as food, but its nutritious qualities are of a low order.

  • Carlock
  • n.

    A sort of Russian isinglass, made from the air bladder of the sturgeon, and used in clarifying wine.

  • Isinglass
  • n.

    A semitransparent, whitish, and very pure from of gelatin, chiefly prepared from the sounds or air bladders of various species of sturgeons (as the Acipenser huso) found in the of Western Russia. It used for making jellies, as a clarifier, etc. Cheaper forms of gelatin are not unfrequently so called. Called also fish glue.

  • Polyneme
  • n.

    Any one of numerous species of tropical food fishes of the family Polynemidae. They have several slender filaments, often very long, below the pectoral fin. Some of them yield isinglass of good quality. Called also threadfish.