General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme | Paper Citation Record

Observation 3daa02e1-353e-423c-9398-a28385e2cd47 · outbound

This paper cites The paint group Tits Satake theory of hyperbolic symmetric spaces: the distance function, paint invariants and discrete subgroups.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme The paint group Tits Satake theory of hyperbolic symmetric spaces: the distance function, paint invariants and discrete subgroups

Reference 1

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This paper cites Navigation through Non Compact Symmetric Spaces: a mathematical perspective on Cartan Neural Networks,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Navigation through Non Compact Symmetric Spaces: a mathematical perspective on Cartan Neural Networks,

Reference 2

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This paper cites Cartan Networks: Group theoretical Hyperbolic Deep Learning.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Cartan Networks: Group theoretical Hyperbolic Deep Learning

Reference 3

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Tessellation Groups, Harmonic Analysis on Non Compact Symmetric Spaces and the Heat kernel in view of Cartan Convolutional Neural Networks,

Reference 4

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This paper cites Axial symmetric Navier Stokes equations and the Beltrami/antiBeltrami spectrum in view of Physics Informed Neural Networks,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Axial symmetric Navier Stokes equations and the Beltrami/antiBeltrami spectrum in view of Physics Informed Neural Networks,

Reference 5

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This paper cites Thermodynamics a la Souriau on K\"ahler Non Compact Symmetric Spaces for Cartan Neural Networks.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Thermodynamics a la Souriau on K\"ahler Non Compact Symmetric Spaces for Cartan Neural Networks

Reference 6

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This paper cites The macroscopic Kaehler metric of Geometric Thermodynamics versus the microscopic one on the Event Manifold: Exact Partition Functions on CV manifolds. Extended Souriau temperatures and spontaneous magnetizations.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme The macroscopic Kaehler metric of Geometric Thermodynamics versus the microscopic one on the Event Manifold: Exact Partition Functions on CV manifolds. Extended Souriau temperatures and spontaneous magnetizations

Reference 7

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This paper cites Homogeneous Non Symmetric Special K¨ ahler Geometries as Broken Isometry Metrics on Symmetric Special K¨ ahler Manifolds,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Homogeneous Non Symmetric Special K¨ ahler Geometries as Broken Isometry Metrics on Symmetric Special K¨ ahler Manifolds,

Reference 8

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This paper cites Information and Accuracy attainable in the estimation of statistical parameters,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Information and Accuracy attainable in the estimation of statistical parameters,

Reference 9

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This paper cites Statistical Decision Rules and Optimal Inferences,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Statistical Decision Rules and Optimal Inferences,

Reference 10

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This paper cites Amari,Information Geometry and Its Applications.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Amari,Information Geometry and Its Applications

Reference 11

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This paper cites Information Theory and Statistical Mechanics,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Information Theory and Statistical Mechanics,

Reference 12

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This paper cites Information Theory and Statistical Mechanics ii,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Information Theory and Statistical Mechanics ii,

Reference 13

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This paper cites Contact Geometry, Measurement and Thermodynamics,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Contact Geometry, Measurement and Thermodynamics,

Reference 14

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This paper cites Optimal Thermodynamic Processes For Gases.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Optimal Thermodynamic Processes For Gases

Reference 15

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This paper cites On Higher Order Structures in Thermodynamics.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme On Higher Order Structures in Thermodynamics

Reference 16

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This paper cites Phase transitions in filtration of real gases.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Phase transitions in filtration of real gases

Reference 18

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This paper cites Thermodynamic curvature measures interactions,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Thermodynamic curvature measures interactions,

Reference 20

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This paper cites Thermodynamic curvature from the critical point to the triple point,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Thermodynamic curvature from the critical point to the triple point,

Reference 21

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This paper cites Thermodynamic curvature: pure fluids to black holes,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Thermodynamic curvature: pure fluids to black holes,

Reference 22

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This paper cites Thermodynamic R-diagrams reveal solid-like fluid states,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Thermodynamic R-diagrams reveal solid-like fluid states,

Reference 23

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Observation ca4bc98d-7e39-4d8d-bc9d-1607f79c69d1 · outbound

This paper cites Souriau,Structure des Syst` emes Dynamiques.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Souriau,Structure des Syst` emes Dynamiques

Reference 24

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This paper cites M´ ecanique statistique, groupes de Lie et cosmologie,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme M´ ecanique statistique, groupes de Lie et cosmologie,

Reference 25

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This paper cites Barbaresco,Jean-Marie Souriau’s Symplectic Model of Statistical Physics: Papers on Lie Groups Thermo- dynamics - Quod Erat Demonstrandum., vol.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Barbaresco,Jean-Marie Souriau’s Symplectic Model of Statistical Physics: Papers on Lie Groups Thermo- dynamics - Quod Erat Demonstrandum., vol

Reference 26

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This paper cites From Tools in Symplectic and Poisson Geometry to Souriau’s Theories of Statistical Mechanics and Thermodynamics,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme From Tools in Symplectic and Poisson Geometry to Souriau’s Theories of Statistical Mechanics and Thermodynamics,

Reference 27

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This paper cites Geometric Theory of Heat from Souriau Lie Groups Thermodynamics and Koszul Hessian Geometry: Applications in Information Geometry for Exponential Families,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Geometric Theory of Heat from Souriau Lie Groups Thermodynamics and Koszul Hessian Geometry: Applications in Information Geometry for Exponential Families,

Reference 28

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This paper cites Lie Group Machine Learning and Gibbs Density on Poincar´ e Unit Disk from Souriau Lie Group Thermodynamics and SU(1,1) Coadjoint Orbits,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Lie Group Machine Learning and Gibbs Density on Poincar´ e Unit Disk from Souriau Lie Group Thermodynamics and SU(1,1) Coadjoint Orbits,

Reference 29

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Gaussian Distributions on the Space of Symmetric Positive Definite Matrices from Souriau’s Gibbs State for Siegel Domains by Coadjoint Orbit and Moment Map,

Reference 30

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Observation 757b5d1f-6c85-4eaf-be04-d59638cdefca · outbound

This paper cites On Gibbs states of mechanical systems with symmetries.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme On Gibbs states of mechanical systems with symmetries

Reference 31

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This paper cites Jean-Marie Souriau’s Symplectic Foliation Model of Sadi Carnot’s Thermodynamics,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Jean-Marie Souriau’s Symplectic Foliation Model of Sadi Carnot’s Thermodynamics,

Reference 32

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Debreu’s 3-Webs and Affinely Flat Bi-Lagrangian Manifolds Links with Transverse Symplectic Foliation of Souriau’s Dissipative Lie Group Thermodynamics,

Reference 33

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Symplectic Foliation Transverse Structure and Libermann Foliation of Heat Theory and Infor- mation Geometry,

Reference 34

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme A classification of coadjoint orbits carrying Gibbs ensembles,

Reference 35

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Deep Learning and Geometric Deep Learning: an introduction for mathematicians and physicists

Reference 36

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Thermodynamic Curvature of the Binary van der Waals Fluid,

Reference 37

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Isometries of special manifolds,

Reference 38

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This paper cites Classification of Kahler Manifolds inN= 2 Vector Multiplet Supergravity Couplings,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Classification of Kahler Manifolds inN= 2 Vector Multiplet Supergravity Couplings,

Reference 39

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Vector Multiplets Coupled to N=2 Supergravity: SuperHiggs Effect, Flat Potentials and Geometric Structure,

Reference 40

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Potentials and Symmetries of General Gauged N=2 Supergravity: Yang-Mills Models,

Reference 41

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Gauge and Matter Fields Coupled to N=2 Supergravity,

Reference 42

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Broken sigma model isometries in very special geometry,

Reference 43

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Special geometry, cubic polynomials and homogeneous quaternionic spaces,

Reference 44

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Unresolved cited work

Reference 45

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Unresolved cited work

Reference 46

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This paper cites Explicit Construction of Cartan Neural Networks with layers in the Calabi-Vesentini Tits-Satake tower, note=paper in preparation,.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Explicit Construction of Cartan Neural Networks with layers in the Calabi-Vesentini Tits-Satake tower, note=paper in preparation,

Reference 47

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Categorical Perception: A Groundwork for Deep Learning

Reference 48

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General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Neural Coding of Categories: information efficiency and optimal population codes,

Reference 49

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This paper cites Navigation through Non-Compact Symmetric Spaces: a mathematical perspective on Cartan Neural Networks.

General Properties of the Thermo-Metric for CV event manifolds and the magnetization combinatorial scheme Navigation through Non-Compact Symmetric Spaces: a mathematical perspective on Cartan Neural Networks

Reference 2026

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