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TOPOLOGICAL INDISTINGUISHABILITY

  • Topological indistinguishability
  • Topological relational characteristic

    In topology, two points of a topological space X are topologically indistinguishable if they have exactly the same neighborhoods. That is, if x and y

    Topological indistinguishability

    Topological_indistinguishability

  • Indistinguishability
  • Topics referred to by the same term

    Computational indistinguishability Ciphertext indistinguishability Indistinguishability obfuscation Topological indistinguishability Indistinguishable processes

    Indistinguishability

    Indistinguishability

  • Finite topological space
  • Mathematical concept

    mathematics, a finite topological space is a topological space for which the underlying point set is finite. That is, it is a topological space which has only

    Finite topological space

    Finite_topological_space

  • Hausdorff space
  • Type of topological space

    is a topological space where distinct points have disjoint neighbourhoods. Of the many separation axioms that can be imposed on a topological space,

    Hausdorff space

    Hausdorff_space

  • T1 space
  • Topological space in which all singleton sets are closed

    constant nets) are unique (for T1 spaces) or unique up to topological indistinguishability (for R0 spaces). As it turns out, uniform spaces, and more

    T1 space

    T1_space

  • Cofiniteness
  • Subset with finite complement

    since the points of each doublet are topologically indistinguishable. It is, however, R0 since topologically distinguishable points are separated. The

    Cofiniteness

    Cofiniteness

  • Connected space
  • Topological space that is connected

    Connectedness is one of the principal topological properties that distinguish topological spaces. A subset of a topological space X {\displaystyle X} is a connected

    Connected space

    Connected space

    Connected_space

  • Kolmogorov space
  • Concept in topology

    underlying topological space of any scheme. Given any topological space one can construct a T0 space by identifying topologically indistinguishable points

    Kolmogorov space

    Kolmogorov_space

  • Specialization preorder
  • specialization preorder is just that of topological indistinguishability. That is, x and y are topologically indistinguishable if and only if x ≤ y and y ≤ x.

    Specialization preorder

    Specialization_preorder

  • Partition topology
  • discrete topology. List of topologies – List of concrete topologies and topological spaces Steen, Lynn Arthur; Seebach, J. Arthur Jr. (1995) [1978], Counterexamples

    Partition topology

    Partition_topology

  • Door space
  • In mathematics, specifically in the field of topology, a topological space is said to be a door space if every subset is open or closed (or both). The

    Door space

    Door_space

  • Hilbert cube
  • Type of topological space

    Hilbert, is a topological space that provides an instructive example of some ideas in topology. Furthermore, many interesting topological spaces can be

    Hilbert cube

    Hilbert cube

    Hilbert_cube

  • List of topologies
  • List of concrete topologies and topological spaces

    properties that a topology or topological space might possess; for that, see List of general topology topics and Topological property. Discrete topology

    List of topologies

    List_of_topologies

  • Limit of a sequence
  • Value to which an infinite sequence tends

    mathematical analysis ultimately rests. Limits can be defined in any metric or topological space, but are usually first encountered in the real numbers. The Greek

    Limit of a sequence

    Limit of a sequence

    Limit_of_a_sequence

  • Closed point
  • Point not touching any other point

    In mathematics, a closed point of a topological space is a point whose singleton is closed. In many areas of geometry and topology, all spaces under consideration

    Closed point

    Closed_point

  • Topological degeneracy
  • Phenomenon in many-body quantum systems

    perturbations. Topological degeneracy can be used to protect qubits which allows topological quantum computation. It is believed that topological degeneracy

    Topological degeneracy

    Topological_degeneracy

  • Anyon
  • Type of two-dimensional quasiparticle

    identifying 3+1‑dimensional topological orders. The multi-loop/string-braiding statistics of 3+1‑dimensional topological orders can be captured by the

    Anyon

    Anyon

  • Complemented subspace
  • Concept in functional analysis

    M ⊕ N {\displaystyle M\oplus N} in the category of topological vector spaces. Formally, topological direct sums strengthen the algebraic direct sum by

    Complemented subspace

    Complemented_subspace

  • Cantor set
  • Set of points on a line segment with certain topological properties

    that is nowhere dense. More generally, in topology, a Cantor space is a topological space homeomorphic to the Cantor ternary set (equipped with its subspace

    Cantor set

    Cantor set

    Cantor_set

  • Spin–statistics theorem
  • Theorem in quantum mechanics

    connection suggested that simple explanations remain elusive. An intuitive topological argument for why the spin-statistics theorem ought to be true is due

    Spin–statistics theorem

    Spin–statistics_theorem

  • Shape of the universe
  • Local and global geometry of the universe

    models alone, due to the existence of locally indistinguishable spaces with varying global topological characteristics. For example; a multiply connected

    Shape of the universe

    Shape of the universe

    Shape_of_the_universe

  • Group action
  • Transformations induced by a mathematical group

    {\displaystyle X/G} . Now assume G {\displaystyle G} is a topological group and X {\displaystyle X} a topological space on which it acts by homeomorphisms. The action

    Group action

    Group action

    Group_action

  • Centrosymmetry
  • Type of symmetry

    Wiley. pp. 80–83. ISBN 978-0-470-01821-7. Fu, Liang; Kane, C. (2007). "Topological insulators with inversion symmetry". Physical Review B. 76 (4) 045302

    Centrosymmetry

    Centrosymmetry

    Centrosymmetry

  • One-way quantum computer
  • Method of quantum computing

    implement topological quantum error correction. Topological cluster state computation is closely related to Kitaev's toric code, as the 3D topological cluster

    One-way quantum computer

    One-way quantum computer

    One-way_quantum_computer

  • Local property
  • of these conditions. Locally compact topological spaces Locally connected and Locally path-connected topological spaces Locally Hausdorff, Locally regular

    Local property

    Local_property

  • Group theory
  • Branch of mathematics that studies the properties of groups

    between infinite abstract groups and topological groups: whenever a group Γ can be realized as a lattice in a topological group G, the geometry and analysis

    Group theory

    Group theory

    Group_theory

  • Magnetic monopole
  • Hypothetical particle with one magnetic pole

    group at long distances, there are magnetic monopoles. The argument is topological: The holonomy of a gauge field maps loops to elements of the gauge group

    Magnetic monopole

    Magnetic monopole

    Magnetic_monopole

  • Hong–Ou–Mandel effect
  • Interference effect of two photons

    high-fidelity quantum interference between topologically protected states on a photonic chip. Topological photonics have intrinsically high-coherence

    Hong–Ou–Mandel effect

    Hong–Ou–Mandel_effect

  • Pseudocircle
  • Four-point non-Hausdorff topological space

    The pseudocircle is the finite topological space X consisting of four distinct points {a,b,c,d} with the following non-Hausdorff topology: { { a , b

    Pseudocircle

    Pseudocircle

  • GPT-2
  • 2019 text-generating language model

    from a larger text, and generate text output on a level sometimes indistinguishable from that of humans; however, it could become repetitive or nonsensical

    GPT-2

    GPT-2

    GPT-2

  • Condensed matter physics
  • Branch of physics

    study of topological properties of the fractional Hall effect remains an active field of research. Decades later, the aforementioned topological band theory

    Condensed matter physics

    Condensed matter physics

    Condensed_matter_physics

  • Mordehai Heiblum
  • Israeli electrical engineer and condensed matter physicist (born 1947)

    FQHE (I)". YouTube. Topological Matter School. November 8, 2019. "TMS19 Moty Heiblum: Transport in FQHE (II)". YouTube. Topological Matter School. November

    Mordehai Heiblum

    Mordehai Heiblum

    Mordehai_Heiblum

  • X-ray lithography
  • Lithographic technique that uses X-rays instead of light

    photoresist, or simply "resist," on the substrate to reach extremely small topological size of a feature. A series of chemical treatments then engraves the

    X-ray lithography

    X-ray lithography

    X-ray_lithography

  • Spontaneous symmetry breaking
  • Symmetry breaking through the vacuum state

    described by spontaneous symmetry breaking. Notable exceptions include topological phases of matter like the fractional quantum Hall effect. Typically,

    Spontaneous symmetry breaking

    Spontaneous symmetry breaking

    Spontaneous_symmetry_breaking

  • Lp space
  • Function spaces generalizing finite-dimensional p norm spaces

    The space L 0 {\displaystyle L^{0}} is always a topological abelian group but is only a topological vector space if μ ( S ) < ∞ . {\displaystyle \mu

    Lp space

    Lp_space

  • IPv6 address
  • Label to identify a network interface of a computer or other network node

    the source. Anycast addresses are syntactically identical to and indistinguishable from unicast addresses. Their only difference is administrative. Scopes

    IPv6 address

    IPv6 address

    IPv6_address

  • Butterfly effect
  • Idea that small causes can have large effects

    together separate over time at an exponential rate. The definition is not topological, but essentially metrical. Lorenz defined sensitive dependence as follows:

    Butterfly effect

    Butterfly effect

    Butterfly_effect

  • Graviton
  • Hypothetical elementary particle that mediates gravity

    be shown that any massless spin-2 field would give rise to a force indistinguishable from gravitation, because a massless spin-2 field would couple to

    Graviton

    Graviton

    Graviton

  • Hopf fibration
  • Fiber bundle of the 3-sphere over the 2-sphere, with 1-spheres as fibers

    the boundary of a ball, some geometric structure is lost although the topological structure is retained (see Topology and geometry). The loops are homeomorphic

    Hopf fibration

    Hopf fibration

    Hopf_fibration

  • Graph neural network
  • Class of artificial neural networks

    Miolane, N.; Guzmán-Sáenz, A.; Ramamurthy, K. N.; Schaub, M. T. (2022). "Topological deep learning: Going beyond graph data". arXiv:2206.00606 [cs.LG]. Veličković

    Graph neural network

    Graph_neural_network

  • Abel–Jacobi map
  • Construction in algebraic geometry

    633K, doi:10.1007/s002200050033 Sunada, Toshikazu (2012), "Lecture on topological crystallography", Japan. J. Math., 7: 1–39, doi:10.1007/s11537-012-1144-4

    Abel–Jacobi map

    Abel–Jacobi_map

  • Prion
  • Pathogenic type of misfolded protein

    molecular mass of 35–36 kDa and a mainly alpha-helical structure. Several topological forms exist; one cell surface form that is anchored via glycolipid, and

    Prion

    Prion

    Prion

  • Currying
  • Transforming a function in such a way that it only takes a single argument

    homotopy theory, one is commonly interested in continuous functions between topological spaces. One writes Hom ( X , Y ) {\displaystyle {\text{Hom}}(X,Y)} (the

    Currying

    Currying

  • Quantum gravity
  • Description of gravity using discrete values

    fruit of an effort to formulate a background-independent quantum theory. Topological quantum field theory provided an example of background-independent quantum

    Quantum gravity

    Quantum gravity

    Quantum_gravity

  • Black hole cosmology
  • Cosmological model in which the observable universe is the interior of a black hole

    1088/1126-6708/2001/06/024. Coleman, S. (1988). "Black holes as red herrings: Topological fluctuations and the loss of quantum coherence". Nuclear Physics B. 307

    Black hole cosmology

    Black hole cosmology

    Black_hole_cosmology

  • Regular polyhedron
  • Polyhedron with regular congruent polygons as faces

    Euler characteristic of 2. This simply reflects that the surface is a topological 2-sphere, and so is also true, for example, of any polyhedron which is

    Regular polyhedron

    Regular_polyhedron

  • Time crystal
  • Structure that repeats in time; a novel type or phase of non-equilibrium matter

    Lindner, Netanel H.; Refael, Gil; Galitski, Victor (2011). "Floquet topological insulator in semiconductor quantum wells". Nature Physics. 7 (6): 490–495

    Time crystal

    Time crystal

    Time_crystal

  • String theory
  • Theory of subatomic structure

    geometric transformation, similar in spirit to flop transitions or other topological changes in the geometry of string theory. This interpretation requires

    String theory

    String_theory

  • Phase space
  • Space of all possible states that a system can take

    limit cycle is present for the chosen parameter value. The concept of topological equivalence is important in classifying the behaviour of systems by specifying

    Phase space

    Phase space

    Phase_space

  • Graphene
  • Hexagonal lattice made of carbon atoms

    of opposite-sign mass is a hallmark of a topological phase and displays much the same physics as topological insulators. If the mass in graphene can be

    Graphene

    Graphene

    Graphene

  • Bismuth
  • Chemical element with atomic number 83 (Bi)

    stabilizes only below −60 °C (−76 °F). Sodium bismuthide has interest as a topological Dirac insulator. The reported abundance of bismuth in the Earth's crust

    Bismuth

    Bismuth

    Bismuth

  • Common knowledge (logic)
  • Statement that players know and also know that other players know (ad infinitum)

    the same part of partition of an agent, it means that s1 and s2 are indistinguishable to that agent. In general, in state s, agent i knows that one of the

    Common knowledge (logic)

    Common_knowledge_(logic)

  • Gravitational soliton
  • Wave in general relativity

    solitons lies primarily in their role as enforcers of the kinematic and topological laws of quantum gravity. When the topology of spacetime is allowed to

    Gravitational soliton

    Gravitational_soliton

  • Quantum teleportation
  • Physical phenomenon

    Bennett, Brassard, Crépeau, Jozsa, Peres and Wootters, reflects the indistinguishability of quantum mechanical particles. For every qubit teleported, Alice

    Quantum teleportation

    Quantum teleportation

    Quantum_teleportation

  • History of artificial neural networks
  • low-dimensional representations of high-dimensional data while preserving the topological structure of the data. They are trained using competitive learning. SOMs

    History of artificial neural networks

    History_of_artificial_neural_networks

  • Bose–Einstein condensate
  • State of matter

    generation of so-called dark solitons in one-dimensional BECs. These topological objects feature a phase gradient across their nodal plane, which stabilizes

    Bose–Einstein condensate

    Bose–Einstein condensate

    Bose–Einstein_condensate

  • Diffusion model
  • Technique for the generative modeling of a continuous probability distribution

    out to the rest of the image space, until the cloud becomes all but indistinguishable from a Gaussian distribution N ( 0 , I ) {\displaystyle {\mathcal

    Diffusion model

    Diffusion_model

  • Logistic map
  • Simple polynomial map exhibiting chaotic behavior

    oscillations at the onset of chaos) fully developed chaotic oscillations topological mixing (i.e. the tendency of oscillations to cover the full available

    Logistic map

    Logistic map

    Logistic_map

  • Causality
  • How one process influences another

    Causality has the properties of antecedence and contiguity. These are topological, and are ingredients for space-time geometry. As developed by Alfred

    Causality

    Causality

  • Forgetful functor
  • Concept in category theory

    {C}}} be any category based on sets, e.g. groups—sets of elements—or topological spaces—sets of 'points'. As usual, write Ob ⁡ ( C ) {\displaystyle \operatorname

    Forgetful functor

    Forgetful_functor

  • Sprague–Grundy theorem
  • Combinatorial game theory theorem

    for your Mathematical Plays and On Numbers and Games. Genus theory Indistinguishability quotient Sprague, R. P. (1936). "Über mathematische Kampfspiele"

    Sprague–Grundy theorem

    Sprague–Grundy_theorem

  • Autoencoder
  • Neural network that learns efficient data encoding in an unsupervised manner

    }(x))=x} . This ideal autoencoder can then be used to generate messages indistinguishable from real messages, by feeding its decoder arbitrary code z {\displaystyle

    Autoencoder

    Autoencoder

    Autoencoder

  • Bayesian network
  • Probabilistic graphical representation of causal relationships

    calculated from conditional probabilities using the chain rule (given a topological ordering of X) as follows: P ⁡ ( X 1 = x 1 , … , X n = x n ) = ∏ v =

    Bayesian network

    Bayesian_network

  • Mathematical formulation of quantum mechanics
  • Mathematical structures that allow quantum mechanics to be explained

    uncertainty principles that govern small scales. Hence the requirement of indistinguishability of quantum particles is presented by the symmetrization postulate

    Mathematical formulation of quantum mechanics

    Mathematical_formulation_of_quantum_mechanics

  • Quantum decoherence
  • Loss of quantum coherence

    Kitaev, Alexei; Landahl, Andrew; Preskill, John (1 September 2002). "Topological quantum memory". Journal of Mathematical Physics. 43 (9): 4452–4505.

    Quantum decoherence

    Quantum decoherence

    Quantum_decoherence

  • Path-integral formulation
  • Formulation of quantum mechanics

    integral is taken to be fundamental, and reality is viewed as a single indistinguishable "class" of paths that all share the same events.[failed verification]

    Path-integral formulation

    Path-integral_formulation

  • Principal component analysis
  • Method of data analysis

    much more likely to substantially overlay each other, making them indistinguishable. Similarly, in regression analysis, the larger the number of explanatory

    Principal component analysis

    Principal component analysis

    Principal_component_analysis

  • Near sets
  • Concept in mathematical set theory

    {\displaystyle {\boldsymbol {Top}}} (see category of topological spaces), the category with objects that are topological spaces and morphisms that are continuous

    Near sets

    Near sets

    Near_sets

  • Bipyramid
  • Polyhedron formed by joining mirroring pyramids base-to-base

    octahedron is more symmetric still, as its base vertices and apices are indistinguishable and can be exchanged by reflections or rotations; the regular octahedron

    Bipyramid

    Bipyramid

  • Extensive-form game
  • Wide-ranging representation of a game in game theory

    further partitioned in information sets, which make certain choices indistinguishable for the player when making a move, in the sense that: there is a one-to-one

    Extensive-form game

    Extensive-form_game

  • General relativity
  • Theory of gravitation as curved spacetime

    At the energies reached in current experiments, these strings are indistinguishable from point-like particles, but, crucially, different modes of oscillation

    General relativity

    General relativity

    General_relativity

  • ALICE experiment
  • Detector experiment at CERN

    bottom quarks, which decay into a relatively long-lived B-meson through topological cuts.[citation needed] The short-lived heavy particles cover a very small

    ALICE experiment

    ALICE experiment

    ALICE_experiment

  • Fourier transform
  • Mathematical transform that expresses a function of time as a function of frequency

    duality map defined above. Given an abelian locally compact Hausdorff topological group G, as before we consider the space L1(G), defined using a Haar

    Fourier transform

    Fourier transform

    Fourier_transform

  • Tsung-Dao Lee
  • Chinese-American physicist (1926–2024)

    Beginning in 1975, Lee and collaborators established the field of non-topological solitons, which led to his work on soliton stars and black holes throughout

    Tsung-Dao Lee

    Tsung-Dao Lee

    Tsung-Dao_Lee

  • Electronic properties of graphene
  • of opposite-sign mass is a hallmark of a topological phase and display much the same physics as topological insulators. If the mass in graphene can be

    Electronic properties of graphene

    Electronic properties of graphene

    Electronic_properties_of_graphene

  • List of polyhedral stellations
  • regular self-intersecting faces, are now known to be inequivalent to the topological sphere as a simple connected surface (this is in contrast with the traditional

    List of polyhedral stellations

    List_of_polyhedral_stellations

  • Differential geometry of surfaces
  • Mathematics of smooth surfaces

    century was the golden age for the theory of surfaces, from both the topological and the differential-geometric point of view, with most leading geometers

    Differential geometry of surfaces

    Differential geometry of surfaces

    Differential_geometry_of_surfaces

  • Stochastic differential equation
  • Differential equations involving stochastic processes

    very interesting because it never exhibits spontaneous breakdown of topological supersymmetry, i.e., (overdamped) Langevin SDEs are never chaotic. Brownian

    Stochastic differential equation

    Stochastic_differential_equation

  • Stochastic process
  • Collection of random variables

    probabilistic sense), its index set must be a separable space (in a topological or analytic sense), in addition to other conditions. The definition of

    Stochastic process

    Stochastic process

    Stochastic_process

  • AppleTalk
  • Computer networking protocol suite

    acquired by Motorola in 2007) that also used the RS-422 port and was indistinguishable from LocalTalk as far as Apple's LocalTalk port drivers were concerned

    AppleTalk

    AppleTalk

  • List of paradoxes
  • List of statements that appear to contradict themselves

    A variation of the Monty Hall problem. Two-envelope paradox: Two indistinguishable envelopes each contains a positive sum of money. One envelope contains

    List of paradoxes

    List_of_paradoxes

  • 3D modeling
  • Form of computer-aided engineering

    are a useful representation for deforming surfaces that undergo many topological changes, such as fluids. The process of transforming representations

    3D modeling

    3D modeling

    3D_modeling

  • Proto-Cubism
  • Phase in art history

    and celestial mechanics, and the methods used were the basis of its topological works. The singular points of the integral curves Saddle Focus Center

    Proto-Cubism

    Proto-Cubism

    Proto-Cubism

  • Gravitational collapse
  • Contraction of an astronomical object due to the influence of its gravity

    star), and preon stars, if they exist, would, for the most part, be indistinguishable from a neutron star: in most cases, the exotic matter would be hidden

    Gravitational collapse

    Gravitational collapse

    Gravitational_collapse

  • Quantum electrodynamics
  • Quantum field theory of electromagnetism

    product of the probability amplitudes of the sub-processes. The indistinguishability criterion in (a) is very important: it means that there is no observable

    Quantum electrodynamics

    Quantum electrodynamics

    Quantum_electrodynamics

  • Plastic ratio
  • Number, approximately 1.3247

    (sequence A013998 in the OEIS) Siegel, Anne; Thuswaldner, Jörg M. (2009). "Topological properties of Rauzy fractals". Mémoires de la Société Mathématique de

    Plastic ratio

    Plastic ratio

    Plastic_ratio

  • Différance
  • Concept in literary theory

    "then", "past" and "present" and "future" and "eternal"? Not only are the topological differences between the words relevant here, but the differentials between

    Différance

    Différance

  • Wave function
  • Mathematical description of quantum state

    (6th ed.). W. H. Freeman. ISBN 978-0-7167-8964-2. Trèves, François (2006). Topological Vector Spaces, Distributions and Kernels. Mineola, NY: Courier Corporation

    Wave function

    Wave function

    Wave_function

  • Gravitational interaction of antimatter
  • Theory of gravity on antimatter

    theories are extensions of general relativity, and are experimentally indistinguishable. The general idea remains that gravity is the deflection of a continuous

    Gravitational interaction of antimatter

    Gravitational interaction of antimatter

    Gravitational_interaction_of_antimatter

  • Glossary of nautical terms (A–L)
  • bowline 1.  A type of knot producing a strong loop of a fixed size, topologically similar to a sheet bend. 2.  A rope attached to the side of a sail to

    Glossary of nautical terms (A–L)

    Glossary_of_nautical_terms_(A–L)

  • Boson sampling
  • Restricted model of non-universal quantum computation

    mechanism. The main advantages of PDC sources are the high photon indistinguishability, collection efficiency and relatively simple experimental setups

    Boson sampling

    Boson_sampling

  • 20th century in science
  • structures were abstracted using axioms and given names like metric spaces, topological spaces etc. As mathematicians do, the concept of an abstract structure

    20th century in science

    20th_century_in_science

  • Quantum cryptography
  • Cryptography based on quantum mechanical phenomena

    Nishimura, Harumichi; Yamakami, Tomoyuki (2011). "Computational Indistinguishability Between Quantum States and its Cryptographic Application". Journal

    Quantum cryptography

    Quantum_cryptography

  • F(R) gravity
  • Theory of gravity

    shares many of the same values as General Relativity, and is therefore indistinguishable using these tests. In particular light deflection is unchanged, so

    F(R) gravity

    F(R)_gravity

  • Cyclohexane conformation
  • Structures of cyclohexane

    negative), but it turns out that there is also a continuum of solutions, a topological circle where angle strain is zero, including the twist boat and the boat

    Cyclohexane conformation

    Cyclohexane conformation

    Cyclohexane_conformation

  • Complemented lattice
  • Bound lattice in which every element has a complement

    observed that the propositional calculus in quantum logic is "formally indistinguishable from the calculus of linear subspaces [of a Hilbert space] with respect

    Complemented lattice

    Complemented lattice

    Complemented_lattice

  • Linear optical quantum computing
  • Paradigm of quantum computer

    {\displaystyle M} modes which are occupied by N {\displaystyle N} indistinguishable single photons (this is a ( M + N − 1 M ) {\displaystyle {\tbinom

    Linear optical quantum computing

    Linear_optical_quantum_computing

  • Introduction to gauge theory
  • Introductory article

    to the fact that all particles of a given type are experimentally indistinguishable from one another. Imagine that Alice and Betty are identical twins

    Introduction to gauge theory

    Introduction to gauge theory

    Introduction_to_gauge_theory

  • BRST quantization
  • Formulation to quantize gauge field theories in physics

    about the relationship between topological invariants and the BRST operator may be found in: E. Witten, "Topological quantum field theory", Commun. Math

    BRST quantization

    BRST_quantization

  • Phase space crystal
  • State of a physical system in phase space

    vibrational band structure has two sub-lattice bands that can have nontrivial topological physics. The vibrations of any two atoms are coupled via a pairing interaction

    Phase space crystal

    Phase_space_crystal

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