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GRASSMANN GRAPH

  • Grassmann graph
  • Class of simple graphs defined from vector spaces

    In graph theory, Grassmann graphs are a special class of simple graphs defined from systems of subspaces. The vertices of the Grassmann graph Jq(n, k)

    Grassmann graph

    Grassmann_graph

  • Johnson graph
  • Class of undirected graphs defined from systems of sets

    Johnson graph is an open problem. Grassmann graph Holton, D. A.; Sheehan, J. (1993), "The Johnson graphs and even graphs", The Petersen graph, Australian

    Johnson graph

    Johnson graph

    Johnson_graph

  • Grassmannian
  • Mathematical space

    Grassmannian G r k ( V ) {\displaystyle \mathbf {Gr} _{k}(V)} , also known as a Grassmann manifold, is a differentiable manifold that parameterizes the set of all

    Grassmannian

    Grassmannian

  • List of things named after Hermann Grassmann
  • Hermann Grassmann: Grassmann's laws Grassmann algebra Grassmann bundle Grassmann dimensions Grassmann graph Grassmann integral Grassmann number Grassmann variables

    List of things named after Hermann Grassmann

    List_of_things_named_after_Hermann_Grassmann

  • Feynman diagram
  • Pictorial representation of the behavior of subatomic particles

    collection of Grassmann variables, and the ⁠1/2⁠ is to prevent double-counting (since ψiψj = −ψjψi). In matrix notation, where ψ and η are Grassmann-valued row

    Feynman diagram

    Feynman diagram

    Feynman_diagram

  • Vertex cover
  • Subset of a graph's vertices, including at least one endpoint of every edge

    Khot, Subhash; Minzer, Dor; Safra, Muli (2018). "Pseudorandom Sets in Grassmann Graph Have Near-Perfect Expansion". 2018 IEEE 59th Annual Symposium on Foundations

    Vertex cover

    Vertex cover

    Vertex_cover

  • Unique games conjecture
  • Unsolved problem in computational complexity theory

    Khot, Subhash; Minzer, Dor; Safra, Muli (2018), "Pseudorandom Sets in Grassmann Graph Have Near-Perfect Expansion", 2018 IEEE 59th Annual Symposium on Foundations

    Unique games conjecture

    Unique_games_conjecture

  • Distance-transitive graph
  • Graph where any two nodes of equal distance are isomorphic

    The Grassmann graphs. The Hamming Graphs (including Hypercube graphs). The folded cube graphs. The square rook's graphs. The Livingstone graph. After

    Distance-transitive graph

    Distance-transitive graph

    Distance-transitive_graph

  • List of conjectures by Paul Erdős
  • two in graphs with minimum degree 3. The Erdős–Hajnal conjecture that in a family of graphs defined by an excluded induced subgraph, every graph has either

    List of conjectures by Paul Erdős

    List_of_conjectures_by_Paul_Erdős

  • Hafnian
  • Function of a matrix

    matrix and χ i , χ ¯ i {\displaystyle \chi _{i},{\bar {\chi }}_{i}} are Grassmann variables, then ∫ D ( χ , χ ¯ ) exp [ 1 2 ( χ χ ¯ ) T V ( χ χ ¯ ) ] =

    Hafnian

    Hafnian

  • List of things named after Arthur Cayley
  • cubic surface Cayley's sextic Cayley's theorem Cayley's Ω process Chasles–Cayley–Brill formula Grassmann–Cayley algebra The crater Cayley on the Moon

    List of things named after Arthur Cayley

    List_of_things_named_after_Arthur_Cayley

  • William Kingdon Clifford
  • British mathematician and philosopher (1845–1879)

    British mathematician and philosopher. Building on the work of Hermann Grassmann, he introduced what is now termed geometric algebra. This is a special

    William Kingdon Clifford

    William Kingdon Clifford

    William_Kingdon_Clifford

  • Glossary of areas of mathematics
  • linear algebra building upon concepts of p-vectors and multivectors with Grassmann algebra. Multiplicative number theory a subfield of analytic number theory

    Glossary of areas of mathematics

    Glossary_of_areas_of_mathematics

  • Multivector
  • Element of an exterior algebra

    have properties similar to the homogeneous coordinates of points, called Grassmann coordinates. Points in a real projective space Pn are defined to be lines

    Multivector

    Multivector

    Multivector

  • Arthur Cayley
  • English mathematician (1821–1895)

    theorem Cayley–Hamilton theorem in linear algebra Cayley–Bacharach theorem Grassmann–Cayley algebra Cayley–Menger determinant Cayley diagrams – used for finding

    Arthur Cayley

    Arthur Cayley

    Arthur_Cayley

  • N = 4 supersymmetric Yang–Mills theory
  • Superconformal Yang–Mills theory

    superspace in which the spacetime variables are augmented by a number of Grassmann variables which, for the case N=4, consist of 4 Dirac spinors, making

    N = 4 supersymmetric Yang–Mills theory

    N_=_4_supersymmetric_Yang–Mills_theory

  • Erdős–Ko–Rado theorem
  • Upper bound on intersecting set families

    (1987). Frankl & Wilson (1986); Godsil & Meagher (2015), Chapter 9: The Grassmann scheme, pp. 161–183. Frankl & Deza (1977); Cameron & Ku (2003); Larose

    Erdős–Ko–Rado theorem

    Erdős–Ko–Rado theorem

    Erdős–Ko–Rado_theorem

  • Lists of mathematics topics
  • things named after Évariste Galois List of things named after Hermann Grassmann List of things named after Alexander Grothendieck List of things named

    Lists of mathematics topics

    Lists_of_mathematics_topics

  • Matrix (mathematics)
  • Array of numbers

    The adjacency matrix of a finite graph is a basic notion of graph theory. It records which vertices of the graph are connected by an edge. Matrices

    Matrix (mathematics)

    Matrix (mathematics)

    Matrix_(mathematics)

  • August Ferdinand Möbius
  • German mathematician and astronomer (1790–1868)

    and Schläfli's discovery of the 4-polytopes, Möbius (with Cayley and Grassmann) was one of only three other people who had also conceived of the possibility

    August Ferdinand Möbius

    August Ferdinand Möbius

    August_Ferdinand_Möbius

  • Dot product
  • Algebraic operation on coordinate vectors

    Cauchy–Schwarz inequality Cross product Dot product representation of a graph Euclidean norm, the square-root of the self dot product Matrix multiplication

    Dot product

    Dot_product

  • Quaternion
  • Four-dimensional number system

    systems of the 19th century (Hamilton, Möbius, Bellavitis, Clifford, Grassmann, Tait, Peirce, Maxwell, Macfarlane, MacAuley, Gibbs, Heaviside). Doran

    Quaternion

    Quaternion

    Quaternion

  • Geodesic
  • Straight path on a curved surface or a Riemannian manifold

    mathematical spaces; for example, in graph theory, one might consider a geodesic between two vertices/nodes of a graph. In a Riemannian manifold or submanifold

    Geodesic

    Geodesic

    Geodesic

  • Homersham Cox (mathematician)
  • English mathematician

    three and higher dimensions. He also points out the applicability of Grassmann's Inner Multiplication for the expression of the distance formulae both

    Homersham Cox (mathematician)

    Homersham_Cox_(mathematician)

  • Partition function (mathematics)
  • Generalization of the concept from statistical mechanics

    effective action of a theory. When the random variables are anti-commuting Grassmann numbers, then the partition function can be expressed as a determinant

    Partition function (mathematics)

    Partition_function_(mathematics)

  • Manifold
  • Topological space that locally resembles Euclidean space

    Manifolds naturally arise as solution sets of systems of equations and as graphs of functions. The concept has applications in computer-graphics given the

    Manifold

    Manifold

    Manifold

  • Hilbert space
  • Type of vector space in math

    Deitmar 2005, p. 26. Dieudonné 1960 Largely from the work of Hermann Grassmann, at the urging of August Ferdinand Möbius (Boyer & Merzbach 1991, pp. 584–586)

    Hilbert space

    Hilbert space

    Hilbert_space

  • Newton's laws of motion
  • Laws in physics about force and motion

    Physics: The Early Decades". In Schubring, Gert (ed.). Hermann Günther Graßmann (1809–1877): Visionary Mathematician, Scientist and Neohumanist Scholar

    Newton's laws of motion

    Newton's_laws_of_motion

  • Special relativity
  • Theory of interwoven space and time by Albert Einstein

    {\text{A}}} and B , {\displaystyle {\text{B}},} have been plotted on this graph so that their coordinates may be compared in the S and S' frames. Fig. 3-1b

    Special relativity

    Special relativity

    Special_relativity

  • Richard M. Pollack
  • American mathematician

    Pollack, Richard (1995), "Foundations of a theory of convexity on affine Grassmann manifolds", Mathematika, 42 (2): 305–328, CiteSeerX 10.1.1.48.3232, doi:10

    Richard M. Pollack

    Richard M. Pollack

    Richard_M._Pollack

  • Inner product space
  • Vector space with generalized dot product

    complication, in geometric algebra the inner product and the exterior (Grassmann) product are combined in the geometric product (the Clifford product in

    Inner product space

    Inner product space

    Inner_product_space

  • Tensor product
  • Mathematical operation on vector spaces

    a tensor product of graphs in the above sense; actually it is the category-theoretic product in the category of graphs and graph homomorphisms. However

    Tensor product

    Tensor_product

  • Gaussian binomial coefficient
  • Family of polynomials

    2016. (undated, 2004 or earlier). Ratnadha Kolhatkar, Zeta function of Grassmann Varieties (dated January 26, 2004) Weisstein, Eric W. "q-Binomial Coefficient"

    Gaussian binomial coefficient

    Gaussian_binomial_coefficient

  • History of mathematics
  • century saw the beginning of a great deal of abstract algebra. Hermann Grassmann in Germany gave a first version of vector spaces, William Rowan Hamilton

    History of mathematics

    History of mathematics

    History_of_mathematics

  • Three-dimensional space
  • Geometric model of the physical space

    in the abstract formalism of vector spaces, with the work of Hermann Grassmann and Giuseppe Peano, the latter of whom first gave the modern definition

    Three-dimensional space

    Three-dimensional space

    Three-dimensional_space

  • Białystok
  • City county in Podlaskie Voivodeship, Poland

    from the original on 15 August 2011. Retrieved 15 March 2011. Magdalena Grassmann. "Podlaski Wersal Branickich". palac.amb (in Polish). Archived from the

    Białystok

    Białystok

    Białystok

  • History of calculus
  • differential equations, and George Boole freely employed them. Hermann Grassmann and Hermann Hankel made great use of the theory, the former in studying

    History of calculus

    History_of_calculus

  • Timeline of mathematics
  • quaternions and deduces that they are non-commutative. 1844 - Hermann Grassmann publishes his Ausdehnungslehre, from which linear algebra is later developed

    Timeline of mathematics

    Timeline_of_mathematics

  • Szczecin
  • Capital city of West Pomerania, Poland

    writer Alfred Döblin, actress Dita Parlo, mathematician Hermann Günther Grassmann, Roman Catholic priest Carl Lampert, poet Konstanty Ildefons Gałczyński

    Szczecin

    Szczecin

    Szczecin

  • Dimension
  • Property of a mathematical space

    0 dimension Point Zero-dimensional space Integer 1 dimension Line Curve Graph (combinatorics) Real number Length 2 dimensions Plane Surface Polygon Net

    Dimension

    Dimension

    Dimension

  • Characteristica universalis
  • Leibnizian universal language concept

    Wellesley MA: A. K. Peters. Fearnley-Sander, Desmond, 1982. "Hermann Grassmann and the Prehistory of Universal Algebra," The American Mathematical Monthly

    Characteristica universalis

    Characteristica_universalis

  • Euclidean geometry
  • Mathematical model of the physical space

    termed geometric algebra, unifying Hamilton's quaternions with Hermann Grassmann's algebra and revealing the geometric nature of these systems, especially

    Euclidean geometry

    Euclidean geometry

    Euclidean_geometry

  • History of mathematical notation
  • Origin and evolution of the symbols used to write equations and formulas

    Bibcode:1939PCPS...35..416D. doi:10.1017/S0305004100021162. S2CID 121466183. H. Grassmann (1862). Extension Theory. History of Mathematics Sources. American Mathematical

    History of mathematical notation

    History_of_mathematical_notation

  • Angles between flats
  • Concept in geometry

    L.; Zhang, Y.; Li, C.-K. (2005), "Unitarily invariant metrics on the Grassmann space" (PDF), SIAM Journal on Matrix Analysis and Applications, 27 (2):

    Angles between flats

    Angles_between_flats

  • Universal algebra
  • Theory of algebraic structures in general

    Whitehead's early work sought to unify quaternions (due to Hamilton), Grassmann's Ausdehnungslehre, and Boole's algebra of logic. Whitehead wrote in his

    Universal algebra

    Universal_algebra

  • Introduction to the mathematics of general relativity
  • would be shown on a graph as a point, a zero-dimensional object. A vector, which has a magnitude and direction, would appear on a graph as a line, which

    Introduction to the mathematics of general relativity

    Introduction_to_the_mathematics_of_general_relativity

  • Localized Chern class
  • Concept in geometry

    Let ξ i {\displaystyle \xi _{i}} denote the tautological bundle of the Grassmann bundle G i {\displaystyle G_{i}} of rank rk ⁡ E i {\displaystyle \operatorname

    Localized Chern class

    Localized_Chern_class

  • Euclidean vector
  • Geometric object that has length and direction

    including Augustin Cauchy, Hermann Grassmann, August Möbius, Comte de Saint-Venant, and Matthew O'Brien. Grassmann's 1840 work Theorie der Ebbe und Flut

    Euclidean vector

    Euclidean vector

    Euclidean_vector

  • Timeline of manifolds
  • Mathematics timeline

    Poncelet Geometric properties of the complex projective plane. 1840 Hermann Grassmann General n-dimensional linear spaces. 1848 Carl Friedrich Gauss Pierre

    Timeline of manifolds

    Timeline_of_manifolds

  • Differentiable curve
  • Study of curves from a differential point of view

    {\displaystyle {\boldsymbol {\gamma }}(t)=ae^{kt}(\cos {t},\sin {t}).} The first graph to the right shows a logarithmic spiral for values of t from 0 to 13, a

    Differentiable curve

    Differentiable_curve

  • History of Latin
  • ph; p bh; b b b Greek p, Sanskrit b before any aspirated consonant (Grassmann's law) *dʰ th; t dh; d d d Greek t, Sanskrit d before any aspirated consonant

    History of Latin

    History of Latin

    History_of_Latin

  • Linear map
  • Mathematical function, in linear algebra

    {\displaystyle f:\mathbb {R} \to \mathbb {R} :x\mapsto cx} ⁠, of which the graph is a line through the origin. More generally, any homothety v ↦ c v {\textstyle

    Linear map

    Linear_map

  • Tensor rank decomposition
  • Decomposition in multilinear algebra

    Semantic Matching Energy Network (SME) Neural Tensor Networks Recurrent Graph Tensor Networks General polynomial system solving algorithms: homotopy continuation

    Tensor rank decomposition

    Tensor_rank_decomposition

  • Differential geometry of surfaces
  • Mathematics of smooth surfaces

    its isometric embedding in Euclidean space. Surfaces naturally arise as graphs of functions of a pair of variables, and sometimes appear in parametric

    Differential geometry of surfaces

    Differential geometry of surfaces

    Differential_geometry_of_surfaces

  • Ricci curvature
  • Tensor in differential geometry

    Notions of Ricci curvature on discrete manifolds have been defined on graphs and networks, where they quantify local divergence properties of edges.

    Ricci curvature

    Ricci curvature

    Ricci_curvature

  • Clifford algebra
  • Algebra based on a vector space with a quadratic form

    references to Schönberg's papers of 1956 and 1957 as described in section "The Grassmann–Schönberg algebra Gn" of Bolivar 2001 See for ex. Oziewicz & Sitarczyk

    Clifford algebra

    Clifford_algebra

  • 600-cell
  • Four-dimensional analog of the icosahedron

    due to Schläfli, who discovered them before 1853 — a time when Cayley, Grassmann and Möbius were the only other people who had ever conceived the possibility

    600-cell

    600-cell

    600-cell

  • Biermann-Ratjen-Medaille
  • German award

    2005: Joop van den Ende (producer of musical and theatre) 2006: Werner Grassmann (founder of cinema Abaton) 2007: Claus Bantzer (composer and church musician)

    Biermann-Ratjen-Medaille

    Biermann-Ratjen-Medaille

  • Ema Gordon Klabin Cultural Foundation
  • drawings and prints by Clóvis Graciano, Iberê Camargo, Maria Bonomi, Marcelo Grassmann, Poty Lazzarotto, etc. The collection of antiquities at the Ema Klabin

    Ema Gordon Klabin Cultural Foundation

    Ema Gordon Klabin Cultural Foundation

    Ema_Gordon_Klabin_Cultural_Foundation

AI & ChatGPT searchs for online references containing GRASSMANN GRAPH

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GRASSMANN GRAPH

  • Savanah
  • Girl/Female

    American, Australian, Chinese

    Savanah

    Flat Grassland

    Savanah

  • Shirley
  • Girl/Female

    American, Australian, British, Chinese, Christian, Danish, English, French, German, Indian

    Shirley

    Shining Meadow; Bright Grassland; Country Meadow; Bright Meadow

    Shirley

  • Sherly
  • Girl/Female

    American, Australian, Indonesian

    Sherly

    Bright Grassland

    Sherly

  • Dantae
  • Boy/Male

    Italian Spanish

    Dantae

    Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...

    Dantae

  • Fitton
  • Surname or Lastname

    English (chiefly Lancashire)

    Fitton

    English (chiefly Lancashire) : nickname from Middle English fitten ‘lying’, ‘deceit’ (of unknown origin).English (chiefly Lancashire) : possibly a habitational name from Fitton Hall in Cambridgeshire, named in Anglo-Scandinavian as ‘settlement (Old English tūn) on the fit (Old Norse fit)’, a term denoting grassland on the bank of a river.

    Fitton

  • Crossman
  • Surname or Lastname

    English

    Crossman

    English : topographic name for someone who lived by a stone cross, from Old Norse kross (see Cross 1) + Middle English man.Altered spelling of German Crossmann or Crössmann; the first may be a habitational name from any of several places called Crossen in Saxony, Brandenburg, and East Prussia, or derived from Grossmann. The second is possibly from Middle Low German krōs, krüs ‘pitcher’, and hence a metonymic occupational name for maker of these; alternatively it may be a metonymic occupational name for a butcher, from Middle High German kroese ‘tripe’.

    Crossman

  • Grassman
  • Surname or Lastname

    German (Grassmann)

    Grassman

    German (Grassmann) : elaborated form of of Grass 1 and 4.English : occupational name for a seller of grease, from Old French graisse, greisse, gresse ‘grease’.English : occupational name from Middle English grasman, gresman ‘cottager’, from Middle English gras, gres ‘grass’, ‘pasture’ + man.

    Grassman

  • Shirleen
  • Girl/Female

    American, British, English

    Shirleen

    Bright Meadow; Bright Grassland

    Shirleen

  • Passman
  • Surname or Lastname

    English, German (Passmann), and Jewish (Ashkenazic)

    Passman

    English, German (Passmann), and Jewish (Ashkenazic) : variant of Pass.

    Passman

  • Daunte
  • Boy/Male

    Italian Spanish

    Daunte

    Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...

    Daunte

  • Dantel
  • Boy/Male

    Italian Spanish

    Dantel

    Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...

    Dantel

  • Graff
  • Surname or Lastname

    German (also Gräff), Dutch, and Jewish (Ashkenazic)

    Graff

    German (also Gräff), Dutch, and Jewish (Ashkenazic) : variant of Graf.English : metonymic occupational name for a clerk or scribe, from Anglo-Norman French grafe ‘quill’, ‘pen’ (a derivative of grafer ‘to write’, Late Latin grafare, from Greek graphein).

    Graff

  • Dante
  • Boy/Male

    Spanish American Italian Latin

    Dante

    Enduring. The poet Dante Alighieri wrote The Divine Comedy with its graphic description of...

    Dante

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GRASSMANN GRAPH

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GRASSMANN GRAPH

  • Graphitic
  • a.

    Pertaining to, containing, derived from, or resembling, graphite.

  • Graphiscope
  • n.

    See Graphoscope.

  • Graphically
  • adv.

    In a graphic manner; vividly.

  • Graphical
  • a.

    Having the faculty of, or characterized by, clear and impressive description; vivid; as, a graphic writer.

  • Sphygmograph
  • n.

    An instrument which, when applied over an artery, indicates graphically the movements or character of the pulse. See Sphygmogram.

  • Thermometrograph
  • n.

    An instrument for recording graphically the variations of temperature, or the indications of a thermometer.

  • Graphitoidal
  • a.

    Resembling graphite or plumbago.

  • Hyetograph
  • n.

    A chart or graphic representation of the average distribution of rain over the surface of the earth.

  • Graphicalness
  • n.

    The quality or state of being graphic.

  • Graphitoid
  • a.

    Alt. of Graphitoidal

  • Stylus
  • n.

    A pen-shaped pointing device used to specify the cursor position on a graphics tablet.

  • Graphicness
  • n.

    Alt. of Graphicalness

  • Map
  • n.

    Anything which represents graphically a succession of events, states, or acts; as, an historical map.

  • Pot
  • n.

    A crucible; as, a graphite pot; a melting pot.

  • Plumbago
  • n.

    Same as Graphite.

  • Portrait
  • n.

    Hence, any graphic or vivid delineation or description of a person; as, a portrait in words.

  • Graphic
  • a.

    Alt. of Graphical

  • Kymograph
  • n.

    An instrument for measuring, and recording graphically, the pressure of the blood in any of the blood vessels of a living animal; -- called also kymographion.

  • Rational
  • a.

    Expressing the type, structure, relations, and reactions of a compound; graphic; -- said of formulae. See under Formula.

  • Sylvanite
  • n.

    A mineral, a telluride of gold and silver, of a steel-gray, silver-white, or brass-yellow color. It often occurs in implanted crystals resembling written characters, and hence is called graphic tellurium.