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ACTION ANGLE-COORDINATES

  • Action-angle coordinates
  • Method of solution for certain mechanical problems

    In classical mechanics, action-angle variables are a set of canonical coordinates that are useful in characterizing the nature of commuting flows in integrable

    Action-angle coordinates

    Action-angle_coordinates

  • Change of variables (PDE)
  • Technique in partial differential evaluation

    I_{n}} are the action coordinates, the variables φ 1 , … , φ n {\displaystyle \varphi _{1},\dots ,\varphi _{n}} are the angle coordinates. The motion of

    Change of variables (PDE)

    Change_of_variables_(PDE)

  • Action (physics)
  • Physical quantity of dimension energy × time

    dq_{i},} which is just the abbreviated action. A variable Jk in the action-angle coordinates, called the "action" of the generalized coordinate qk, is

    Action (physics)

    Action_(physics)

  • Bohr–Sommerfeld model
  • Extension of the Bohr model

    position, and T is one full orbital period. The integral is the action of action-angle coordinates. This condition, suggested by the correspondence principle

    Bohr–Sommerfeld model

    Bohr–Sommerfeld model

    Bohr–Sommerfeld_model

  • Classical Mechanics (Goldstein)
  • Advanced undergraduate or graduate textbook

    Canonical Transformations Chapter 10: Hamilton–Jacobi Theory and Action-Angle Coordinates Chapter 11: Classical Chaos Chapter 12: Canonical Perturbation

    Classical Mechanics (Goldstein)

    Classical_Mechanics_(Goldstein)

  • Superintegrable Hamiltonian system
  • Hamiltonian systems generalizes the Liouville-Arnold theorem on action-angle coordinates of completely integrable Hamiltonian system as follows. Let invariant

    Superintegrable Hamiltonian system

    Superintegrable_Hamiltonian_system

  • Bohr model
  • Atomic model introduced by Niels Bohr in 1913

    position, and T is one full orbital period. The integral is the action of action-angle coordinates. This condition, suggested by the correspondence principle

    Bohr model

    Bohr model

    Bohr_model

  • Liouville–Arnold theorem
  • Theorem of dynamical systems

    transformation to action-angle coordinates in which the transformed Hamiltonian is dependent only upon the action coordinates and the angle coordinates evolve linearly

    Liouville–Arnold theorem

    Liouville–Arnold_theorem

  • Quasiperiodic motion
  • Type of motion that is approximately periodic

    has new position variables called action-angle coordinates, one for each conserved quantity, and these action angles simply increase linearly with time

    Quasiperiodic motion

    Quasiperiodic_motion

  • Orbital elements
  • Parameters that define a specific orbit

    of canonical variables, which are action-angle coordinates. The angles are simple sums of some of the Keplerian angles and are often referred to with different

    Orbital elements

    Orbital_elements

  • Action principles
  • Fundamental mechanical principles

    like dt. The action integral depends on the coordinates of the objects, and these coordinates depend upon the path taken. Thus the action integral is a

    Action principles

    Action_principles

  • Hamiltonian mechanics
  • Formulation of classical mechanics using momenta

    Hamiltonian with the conserved quantities Gi as coordinates; the new coordinates are called actionangle coordinates. The transformed Hamiltonian depends only

    Hamiltonian mechanics

    Hamiltonian mechanics

    Hamiltonian_mechanics

  • Kepler problem
  • Special case of the two-body problem

    circular radius). For a repulsive force (k > 0) only e > 1 applies. Action-angle coordinates Bertrand's theorem Binet equation Hamilton–Jacobi equation Laplace–Runge–Lenz

    Kepler problem

    Kepler_problem

  • Hamiltonian system
  • Dynamical system governed by Hamilton's equations

    specifically, the n-body problem. Canonical general relativity Action-angle coordinates Liouville's theorem Integrable system Symplectic manifold Kolmogorov–Arnold–Moser

    Hamiltonian system

    Hamiltonian system

    Hamiltonian_system

  • Hamilton–Jacobi equation
  • Formulation of classical mechanics

    vector field Hamilton–Jacobi–Einstein equation WKB approximation Action-angle coordinates Goldstein, Herbert (1980). Classical Mechanics (2nd ed.). Reading

    Hamilton–Jacobi equation

    Hamilton–Jacobi_equation

  • Hannay angle
  • Mechanics analogue of the geometric phase

    O(1)} . The Hannay angle is defined in the context of action-angle coordinates. In an initially time-invariant system, an action variable I α {\displaystyle

    Hannay angle

    Hannay_angle

  • Hans Duistermaat
  • Dutch mathematician (1942–2010)

    Hamiltonian systems as obstruction to the existence of global action-angle coordinates, later, together with Richard Cushman, he extended it to the quantum

    Hans Duistermaat

    Hans Duistermaat

    Hans_Duistermaat

  • Laplace–Runge–Lenz vector
  • Vector used in astronomy

    perturbing potential h(r). Using canonical perturbation theory and action-angle coordinates, it is straightforward to show that A rotates at a rate of, ∂ ∂

    Laplace–Runge–Lenz vector

    Laplace–Runge–Lenz_vector

  • Joseph Liouville
  • French mathematician (1809–1882)

    mechanics. In a related context, Liouville introduced the notion of action-angle coordinates as a description of completely integrable systems. The modern formulation

    Joseph Liouville

    Joseph Liouville

    Joseph_Liouville

  • Einstein–Brillouin–Keller method
  • Semi-classical method for computing quantum eigenvalues

    the canonical momentum of the azimuthal angle φ {\displaystyle \varphi } . Take the action-angle coordinates: I φ = constant = | L | {\displaystyle I_{\varphi

    Einstein–Brillouin–Keller method

    Einstein–Brillouin–Keller_method

  • Euclidean space
  • Fundamental space of geometry

    oriented angle of two vectors. The oriented angle of two vectors x and y is then the opposite of the oriented angle of y and x. In this case, the angle of two

    Euclidean space

    Euclidean space

    Euclidean_space

  • Kruskal–Szekeres coordinates
  • Coordinate system for the Schwarzschild geometry

    In general relativity, Kruskal–Szekeres coordinates, named after Martin Kruskal and George Szekeres, are a coordinate system for the Schwarzschild geometry

    Kruskal–Szekeres coordinates

    Kruskal–Szekeres coordinates

    Kruskal–Szekeres_coordinates

  • Tune shift with amplitude
  • orbit. After transformation into action-angle coordinates, one compute the tune ν {\displaystyle \nu } and the action J {\displaystyle J} . The tune shift

    Tune shift with amplitude

    Tune_shift_with_amplitude

  • Monge equation
  • F=0} is the Hamilton–Jacobi equation, this corresponds to the action-angle coordinates of a fully integrable system. The system viewed as the motion of

    Monge equation

    Monge_equation

  • Lagrangian mechanics
  • Formulation of classical mechanics

    angular momentum in the plane the angle φ is measured in. However complicated the motion of the system is, all the coordinates and velocities will vary in such

    Lagrangian mechanics

    Lagrangian mechanics

    Lagrangian_mechanics

  • Integrable system
  • Property of certain dynamical systems

    natural linear coordinates on these are called "angle" variables. The cycles of the canonical 1 {\displaystyle 1} -form are called the action variables, and

    Integrable system

    Integrable_system

  • Index of physics articles (A)
  • Actinides in the environment Actinism Actinometer Action-angle coordinates Action (physics) Action at a distance (physics) Activation analysis Activation

    Index of physics articles (A)

    Index_of_physics_articles_(A)

  • Gennadi Sardanashvily
  • Russian physicist

    082104; arXiv:quant-ph/0703266. E. Fiorani, G. Sardanashvily, Global action-angle coordinates for completely integrable systems with non-compact invariant submanifolds

    Gennadi Sardanashvily

    Gennadi_Sardanashvily

  • Rotational invariance
  • Function defined on an inner product space

    of the plane around the origin, because for a rotated set of coordinates through any angle θ x ′ = x cos ⁡ θ − y sin ⁡ θ {\displaystyle x'=x\cos \theta

    Rotational invariance

    Rotational_invariance

  • Circle
  • Simple curve of Euclidean geometry

    quadrilateral, the exterior angle is equal to the interior opposite angle. An inscribed angle subtended by a diameter is a right angle (see Thales' theorem)

    Circle

    Circle

    Circle

  • Rotation matrix
  • Matrix representing a Euclidean rotation

    an angle θ about the origin of a two-dimensional Cartesian coordinate system. To perform the rotation on a plane point with standard coordinates v =

    Rotation matrix

    Rotation_matrix

  • Affine space
  • Euclidean space without distance and angles

    Euclidean plane. The barycentric coordinates allows easy characterization of the elements of the triangle that do not involve angles or distances: The vertices

    Affine space

    Affine space

    Affine_space

  • 2D rotation
  • Movement of an object which leaves one point unchanged

    {x}} ={\begin{bmatrix}1\\0\\\end{bmatrix}}} is rotated by an angle θ, its new coordinates are [ cos ⁡ θ sin ⁡ θ ] , {\displaystyle {\begin{bmatrix}\cos

    2D rotation

    2D_rotation

  • Platonic solid
  • Any of the five regular polyhedra

    faces are congruent (identical in shape and size) regular polygons (all angles congruent and all edges congruent), and the same number of faces meet at

    Platonic solid

    Platonic solid

    Platonic_solid

  • Mohr's circle
  • Geometric civil engineering calculation technique

    are angles with respect to the plane of action of σ x ′ {\displaystyle \sigma _{x'}} (oriented in the x ′ {\displaystyle x'} -axis)and not angles with

    Mohr's circle

    Mohr's circle

    Mohr's_circle

  • Goniometer
  • Angle measuring instrument

    object's MGRS coordinates on map Knitted nut for use as inclinometer/quadrant Measuring slope or object altitude angle Measuring angle to airborne target

    Goniometer

    Goniometer

    Goniometer

  • 3-sphere
  • Mathematical object

    describes a rotation about τ through an angle of 2ψ. For unit radius another choice of hyperspherical coordinates, (η, ξ1, ξ2), makes use of the embedding

    3-sphere

    3-sphere

    3-sphere

  • Root system
  • Geometric arrangements of points, foundational to Lie theory

    all the coordinates are integers and the sum of the coordinates is even, or all the coordinates are half-integers and the sum of the coordinates is odd

    Root system

    Root system

    Root_system

  • Geometric transformation
  • Bijection of a set using properties of shapes in space

    oriented angles (e.g., translations); Isometries preserve angles and distances (e.g., Euclidean transformations); Similarities preserve angles and ratios

    Geometric transformation

    Geometric_transformation

  • 49th parallel north
  • Circle of latitude

    Map all coordinates using OpenStreetMap Download coordinates as: KML GPX (all coordinates) GPX (primary coordinates) GPX (secondary coordinates) Starting

    49th parallel north

    49th_parallel_north

  • Torus
  • Doughnut-shaped surface of revolution

    traditional spherical coordinates there are three measures, R, the distance from the center of the coordinate system, and θ and φ, angles measured from the

    Torus

    Torus

    Torus

  • Analytical mechanics
  • Overview of mechanics based on the least action principle

    lengths or angles of rotation. Generalized coordinates are not the same as curvilinear coordinates. The number of curvilinear coordinates equals the dimension

    Analytical mechanics

    Analytical_mechanics

  • Planck constant
  • Physical constant in quantum mechanics

    same numerical value, as the radian is the natural dimensionless unit of angle. The Planck constant was formulated as part of Max Planck's successful effort

    Planck constant

    Planck_constant

  • Earth-centered inertial
  • Coordinate frames

    and velocities of terrestrial objects, it is convenient to use ECEF coordinates or latitude, longitude, and altitude. In a nutshell: ECI: inertial, not

    Earth-centered inertial

    Earth-centered inertial

    Earth-centered_inertial

  • Isometric video game graphics
  • Type of video game graphics

    produce a three-dimensional (3D) effect through parallel projection; which angles the viewpoint to reveal facets of the environment that would otherwise not

    Isometric video game graphics

    Isometric video game graphics

    Isometric_video_game_graphics

  • Fubini–Study metric
  • Metric on a complex projective space endowed with Hermitian form

    CPn with homogeneous coordinates [ Z 0 : ⋯ : Z n ] {\displaystyle [Z_{0}:\dots :Z_{n}]} , there is a unique set of n coordinates ( z 1 , … , z n ) {\displaystyle

    Fubini–Study metric

    Fubini–Study_metric

  • Group action
  • Transformations induced by a mathematical group

    acts on Zn by natural matrix action. The orbits of its action are classified by the greatest common divisor of coordinates of the vector in Zn. The affine

    Group action

    Group action

    Group_action

  • Laguerre transformations
  • number plane. Other angles in the plane are generated by such action, and since shear mapping preserves area, the size of these angles is the same as the

    Laguerre transformations

    Laguerre_transformations

  • Ha
  • Topics referred to by the same term

    implementation with a view to maximising service Hour angle, in astronomy, one of the coordinates of the equatorial coordinate system Ha, or alternative

    Ha

    Ha

  • Tesseract
  • Four-dimensional analogue of the cube

    hypersurface of the tesseract consists of eight cubical cells, meeting at right angles. The tesseract is one of the six convex regular 4-polytopes. The tesseract

    Tesseract

    Tesseract

    Tesseract

  • Square
  • Shape with four equal sides and angles

    sides of equal length and four equal angles. Squares are special cases of rectangles, which have four equal angles, and of rhombuses, which have four equal

    Square

    Square

    Square

  • Hamilton's principle
  • Formulation of the principle of stationary action

    line given in polar coordinates: a is the velocity, c is the distance of the closest approach to the origin, and d is the angle of motion. Hamilton's

    Hamilton's principle

    Hamilton's principle

    Hamilton's_principle

  • Noether's theorem
  • Statement relating differentiable symmetries to conserved quantities

    change under small rotations of an angle δθ about an axis n; such a rotation transforms the Cartesian coordinates by the equation r → r + δ θ n × r .

    Noether's theorem

    Noether's theorem

    Noether's_theorem

  • Golf simulator
  • sensors and the second XY coordinates are captured again. The two co-ordinates are then compared to determine the vertical launch angle, ball path and speed

    Golf simulator

    Golf simulator

    Golf_simulator

  • Rigid rotor
  • Model of rotating physical systems

    spherical polar coordinates (in the physical convention). Knowledge of the Euler angles as function of time t and the initial coordinates r ( 0 ) {\displaystyle

    Rigid rotor

    Rigid_rotor

  • List of measuring instruments
  • Device for measuring a physical quantity

    for measuring luminance, i.e. luminous flux per unit area and unit solid angle Light meter, an instrument used to set photographic exposures. It can be

    List of measuring instruments

    List of measuring instruments

    List_of_measuring_instruments

  • Unit hyperbola
  • Geometric figure

    j 2 = +1. Then jz = y + xj, so the action of j on the plane is to swap the coordinates. In particular, this action swaps the unit hyperbola with its conjugate

    Unit hyperbola

    Unit hyperbola

    Unit_hyperbola

  • Simplex
  • Multi-dimensional generalization of triangle

    that the angle subtended through the new vertex by any two previously chosen vertices is π / 3 {\displaystyle \pi /3} ; and the fact that the angle subtended

    Simplex

    Simplex

    Simplex

  • Mission: Impossible – The Final Reckoning
  • 2025 film by Christopher McQuarrie

    Mission: Impossible – The Final Reckoning is a 2025 American action spy film directed by Christopher McQuarrie from a screenplay he co-wrote with Erik

    Mission: Impossible – The Final Reckoning

    Mission:_Impossible_–_The_Final_Reckoning

  • Clifford torus
  • Geometrical object in four-dimensional space

    b>0 it can be written as S1(a) × S1(b) ⊂ R2 × R2 ≅R4, or in complex coordinates as the set of (z1,z2) with | z 1 | = a {\displaystyle |z_{1}|=a} and

    Clifford torus

    Clifford torus

    Clifford_torus

  • Differential geometry of surfaces
  • Mathematics of smooth surfaces

    the base point at right angles. Geodesic polar coordinates are obtained by combining the exponential map with polar coordinates on tangent vectors at the

    Differential geometry of surfaces

    Differential geometry of surfaces

    Differential_geometry_of_surfaces

  • Sabena Flight 548
  • 1961 fatal crash of a Boeing 707 in Belgium

    plane circled the airfield three times altogether, and the plane's bank angle gradually increased until the aircraft had climbed to 1,500 feet (460 m)

    Sabena Flight 548

    Sabena Flight 548

    Sabena_Flight_548

  • List of extreme points of the United States
  • section's coordinates using OpenStreetMap Download coordinates as: KML GPX (all coordinates) GPX (primary coordinates) GPX (secondary coordinates) Point

    List of extreme points of the United States

    List of extreme points of the United States

    List_of_extreme_points_of_the_United_States

  • RAF Angle
  • Former Royal Air Force station in Pembrokeshire, Wales

    Royal Air Force Angle or more commonly RAF Angle is a former Royal Air Force station located on the Angle Peninsula Coast, 8 miles (13 km) west of Pembroke

    RAF Angle

    RAF Angle

    RAF_Angle

  • Verrückt
  • Demolished water slide in Kansas

    which sandbags were ejected from the ride. As part of these changes, the angle of the second drop was reduced from 45 degrees to 22 degrees, the uphill

    Verrückt

    Verrückt

    Verrückt

  • Spirograph
  • Geometric drawing device

    is the angle of rotation in the new relative system. Because point A {\displaystyle A} obeys the usual law of circular motion, its coordinates in the

    Spirograph

    Spirograph

    Spirograph

  • Equations of motion
  • Equations that describe the behavior of a physical system

    generalized coordinates q(t) = [q1(t), q2(t) ... qN(t)], to define the configuration of the system. They can be in the form of arc lengths or angles. They are

    Equations of motion

    Equations of motion

    Equations_of_motion

  • Snub square antiprism
  • 85th Johnson solid (26 faces)

    These types form a dihedral angle, a measured angle between two faces. For triangle-to-triangle, there are three different angles: eight form 164.257°, sixteen

    Snub square antiprism

    Snub square antiprism

    Snub_square_antiprism

  • Grenfell Tower fire
  • 2017 fatal fire in West London

    middle, and is continuously ignited with gas burners from two different angles for 30 minutes. The assembly must satisfy numerous performance criteria

    Grenfell Tower fire

    Grenfell Tower fire

    Grenfell_Tower_fire

  • Tetrahedron
  • Polyhedron with four faces

    _{ij}} is the angle between the faces i {\displaystyle i} and j {\displaystyle j} . The geometric median of the vertex position coordinates of a tetrahedron

    Tetrahedron

    Tetrahedron

    Tetrahedron

  • Murders of Channon Christian and Christopher Newsom
  • 2007 carjacking, rape, and murder of a couple in Knoxville, Tennessee

    is, the apparent absence of any interest group involvement or any other 'angle' might also explain the lack of coverage. Police Chief Sterling Owen IV

    Murders of Channon Christian and Christopher Newsom

    Murders_of_Channon_Christian_and_Christopher_Newsom

  • Spinor
  • Non-tensorial representation of the spin group

    square of its action on spinors. Consider, for example, the implication this has for plane rotations. Rotating a vector through an angle of θ corresponds

    Spinor

    Spinor

    Spinor

  • Tautological one-form
  • Canonical differential form

    Hamiltonian vector field, and so one writes, using traditional notation for action-angle variables: S ( E ) = ∑ i ∮ p i d q i {\displaystyle S(E)=\sum _{i}\oint

    Tautological one-form

    Tautological_one-form

  • Geotagging
  • Act of associating geographic coordinates to digital media

    geospatial metadata. This data usually consists of latitude and longitude coordinates, though they can also include altitude, bearing, distance, accuracy data

    Geotagging

    Geotagging

    Geotagging

  • Counter-battery radar
  • Radar that locates artillery pieces by tracking their projectiles

    detect howitzers when firing at high angles, elevations greater than 45°, although such use was quite rare. Low angle trajectories normally used by guns

    Counter-battery radar

    Counter-battery radar

    Counter-battery_radar

  • The Smiler
  • Roller coaster in Staffordshire, England

    pause the train ascends the second lift hill, this time at a 90° vertical angle. The train then enters another drop, 180-degrees to the left, banking into

    The Smiler

    The Smiler

    The_Smiler

  • Inter-Services Intelligence
  • Foreign intelligence agency of Pakistan

    The division has been active since the 1960s. Joint Intelligence X: Coordinates the other departments in the ISI. Intelligence and information gathered

    Inter-Services Intelligence

    Inter-Services Intelligence

    Inter-Services_Intelligence

  • Hyperbola
  • Plane curve: conic section

    xy-coordinate system is rotated about the origin by the angle + 45 ∘ {\displaystyle +45^{\circ }} and new coordinates ξ , η {\displaystyle \xi ,\eta } are assigned

    Hyperbola

    Hyperbola

    Hyperbola

  • 2025 Potomac River mid-air collision
  • 2025 mid-air collision over Washington, D.C.

    collisions These coordinates correspond roughly to the position indicated in Figure 3 of the March 7, 2025, NTSB report. Geographic coordinates are presented

    2025 Potomac River mid-air collision

    2025 Potomac River mid-air collision

    2025_Potomac_River_mid-air_collision

  • Track algorithm
  • with a cartesian coordinate system. This is often called a rectangular coordinates, and is based on north–south, east–west, and altitude. Sensors operate

    Track algorithm

    Track_algorithm

  • Laplace operator
  • Differential operator in mathematics

    θ the angle. In three dimensions, it is common to work with the Laplacian in a variety of different coordinate systems. In Cartesian coordinates, Δ f =

    Laplace operator

    Laplace_operator

  • Killing of Renée Good
  • 2026 shooting by a US immigration agent

    Videos Show". CNN. Retrieved January 11, 2026. A video from a different angle, obtained and reviewed by CNN, seems to show the car making contact with

    Killing of Renée Good

    Killing of Renée Good

    Killing_of_Renée_Good

  • Sinking of the Titanic
  • 1912 maritime disaster

    section increased until Titanic reached a down angle of about ten degrees. At about 02:15, Titanic's angle in the water began to increase rapidly as water

    Sinking of the Titanic

    Sinking of the Titanic

    Sinking_of_the_Titanic

  • Glossary of video game terms
  • In-game leader (IGL) In many multiplayer shooters, the player that coordinates the team and makes decisions. The role is especially useful in games

    Glossary of video game terms

    Glossary_of_video_game_terms

  • Costa Concordia disaster
  • 2012 cruise ship sinking off the Italian coast

    Punta Gabbianara in about 20 metres (11 fathoms; 66 ft) of water at an angle of heel of about 70°. Schettino attributed the final grounding of the ship

    Costa Concordia disaster

    Costa Concordia disaster

    Costa_Concordia_disaster

  • Rajiv Malhotra
  • Indian-American author (born 1950)

    regulates and coordinates the operation of the universe and everything within it. Conceptually, it's closely allied with Dharma, and the action of individuals

    Rajiv Malhotra

    Rajiv Malhotra

    Rajiv_Malhotra

  • Active and passive transformation
  • Distinction between meanings of Euclidean space transformations

    transforms the old coordinates into the new ones. Note the equivalence between the two kinds of transformations: the coordinates of the new point in

    Active and passive transformation

    Active and passive transformation

    Active_and_passive_transformation

  • Salah times
  • Timing of Islamic prayers

    calculate prayer times for a specific location we need its spherical coordinates. In the following; Z {\displaystyle Z} is the time zone. λ {\displaystyle

    Salah times

    Salah times

    Salah_times

  • Spherical harmonics
  • Special mathematical functions defined on the surface of a sphere

    Laplace investigated these coefficients using spherical coordinates to represent the angle γ between x1 and x. (See Legendre polynomials § Applications

    Spherical harmonics

    Spherical harmonics

    Spherical_harmonics

  • 2023 Nashville school shooting
  • Mass shooting in Tennessee, U.S.

    John Cooper called for the state to enact risk-protection laws and take action on gun safety. Tennessee state representative Bob Freeman, a Democrat from

    2023 Nashville school shooting

    2023 Nashville school shooting

    2023_Nashville_school_shooting

  • Pair of pants (mathematics)
  • Three-holed sphere

    surfaces into pairs of pants are used to construct the Fenchel-Nielsen coordinates on Teichmüller space, and in topological quantum field theory where they

    Pair of pants (mathematics)

    Pair of pants (mathematics)

    Pair_of_pants_(mathematics)

  • Infinitesimal strain theory
  • Mathematical model for describing material deformation under stress

    approximately the same as there is little difference in the material and spatial coordinates of a given material point in the continuum. Therefore, the material displacement

    Infinitesimal strain theory

    Infinitesimal_strain_theory

  • Battle of Trafalgar
  • Battle of the Trafalgar campaign

    The Battle of Trafalgar was a fleet action which took place on 21 October 1805 between the Royal Navy and a combined fleet of the French and Spanish navies

    Battle of Trafalgar

    Battle of Trafalgar

    Battle_of_Trafalgar

  • Manifold
  • Topological space that locally resembles Euclidean space

    applications in computer-graphics given the need to associate pictures with coordinates (e.g. CT scans). Manifolds can be equipped with additional structure

    Manifold

    Manifold

    Manifold

  • Delta Air Lines Flight 191
  • 1985 aviation accident in Texas

    it never recovered. The angle of attack (AOA) was over 30° and began to vary wildly over the next few seconds. The pitch angle began to sink and the aircraft

    Delta Air Lines Flight 191

    Delta Air Lines Flight 191

    Delta_Air_Lines_Flight_191

  • Cleveland Elementary School shooting (San Diego)
  • 1979 mass shooting in San Diego, California, U.S.

    school shooter. According to a 2013 article in the New York Daily News, her actions marked a significant turning point in American history. Given later history

    Cleveland Elementary School shooting (San Diego)

    Cleveland Elementary School shooting (San Diego)

    Cleveland_Elementary_School_shooting_(San_Diego)

  • Gauge theory
  • Physical theory with fields invariant under the action of local "gauge" Lie groups

    well as global symmetries, analogous to much more abstract "changes of coordinates" in a situation where there is no preferred "inertial" coordinate system

    Gauge theory

    Gauge theory

    Gauge_theory

  • England
  • Country within the United Kingdom

    modern humans during the Upper Paleolithic. It takes its name from the Angles, a Germanic tribe who settled during the 5th and 6th centuries. England

    England

    England

    England

  • Flock Safety
  • American video surveillance company

    given location with a remote trigger, including manual direction to GPS coordinates, or automated deployment to the location of license plate reader or gunshot

    Flock Safety

    Flock_Safety

  • Parkway Garden Homes
  • Apartment building complex in Chicago, Illinois, US

    inside of the complex rather than the street. Instead of ornamentation, angled bays gave variety to the exteriors, a feature inspired by German "zig-zag

    Parkway Garden Homes

    Parkway Garden Homes

    Parkway_Garden_Homes

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