Preface: Proceedings Algebra, Geometry and Mathematical Physics Conference, AGMP 2011 (original) (raw)

Dynamical space-time symmetry for ageing far from equilibrium

Malte Henkel

Eprint Arxiv Cond Mat 0309307, 2003

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The Poincaré Algebra in the Context of Ageing Systems: Lie Structure, Representations, Appell Systems and Coherent States

Malte Henkel

Confluentes Mathematici, 2012

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Implications of a scale invariant model of statistical mechanics to nonstandard analysis and the wave equation

siavash sohrab

International Conference on Applied Mathematics, 2007

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Local scale invariance and its applications to strongly anisotropic critical phenomena

Malte Henkel

2003

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Using some results about the Lie evolution of differential operators to obtain the Fokker-Planck equation for non-Hamiltonian dynamical systems of interest

Marco Bianucci

Journal of Mathematical Physics

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Phenomenology of local scale invariance: from conformal invariance to dynamical scaling

Malte Henkel

Nuclear Physics B, 2002

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Ageing, dynamical scaling and its extensions in many-particle systems without detailed balance

Malte Henkel

Journal of Physics: Condensed Matter, 2007

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Some implications of a scale invariant model of statistical mechanics to classical and relativistic thermodynamics

siavash sohrab

2012

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Schrödinger invariance and spacetime symmetries

Malte Henkel

Nuclear Physics B, 2003

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LETTER TO THE EDITOR: On the identification of quasiprimary scaling operators in local scale-invariance

Malte Henkel

J Phys a Math Gen, 2006

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A current algebra approach to the equilibrium classical statistical mechanics and its applications

Anatolij Prykarpatski

Condensed Matter Physics, 2013

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On Non-local Representations of the Ageing Algebra in d ≥ 1 Dimensions

Malte Henkel

Springer Proceedings in Mathematics & Statistics, 2014

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1 1 M ay 2 01 9 Poor man ’ s scaling and Lie algebras

Eugene Kogan

2019

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On the landscape of scale invariance in quantum mechanics

Daniel Brattan

Journal of Physics A: Mathematical and Theoretical, 2018

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Reply to “Comment on ‘Scaling of the linear response in simple aging systems without disorder’ ”

Malte Henkel

Physical Review E, 2005

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The P (φ) 2 Euclidean quantum field theory as classical statistical mechanics

Francesco Guerra

The Annals of Mathematics, 1975

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Scaling of the linear response in simple aging systems without disorder

Malte Henkel

Physical Review E, 2004

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Quasi-Lie Brackets and the Breaking of Time-Translation Symmetry for Quantum Systems Embedded in Classical Baths

Antonino Messina

Symmetry

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Poor man’s scaling and Lie algebras

Eugene Kogan

Journal of Physics Communications

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Scale calculus and the Schrödinger equation

Jacky Cresson

Journal of Mathematical Physics, 2003

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Statistical Mechanics, Lie Group and Cosmology 1 st part: Symplectic Model of Statistical Mechanics

Frederic Barbaresco, Frederic Barbaresco

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Continuum versus quantum fields viewed through a scale invariant model of statistical mechanics

siavash sohrab

2010

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Star-unitary transformations: From dynamics to irreversibility and stochastic behavior

Gonzalo Ordóñez

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On the identification of quasiprimary scaling operators in local scale-invariance

Malte Henkel

Journal of Physics A: Mathematical and General, 2006

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Statistical approach to quantum mechanics I: General nonrelativistic theory

George Goedecke

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Two-parameter deformations of logarithm, exponential, and entropy: A consistent framework for generalized statistical mechanics

M. Lissia

Physical Review E, 2005

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Deformation theory applied to quantization and statistical mechanics

HENRI BASART, Daniel Sternheimer

Letters in Mathematical Physics, 1984

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Statistical thermodynamics for a non-commutative special relativity: Emergence of a generalized quantum dynamics

TEJINDER P SINGH

2012

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Lie Theory and Its Applications in Physics VII ed. V.K. Dobrev et al, Heron Press, Sofia, 2008 Parastatistics Algebra and

Todor Popov

2011

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Schrödinger invariance and strongly anisotropic critical systems

Malte Henkel

Journal of Statistical Physics, 1994

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Generalized Statistics Fields and the Two-Dimensional Derivative-Coupling Model Revisited

Armando Flavio Rodrigues

International Journal of Modern Physics A, 2011

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On Quantum Statistical Mechanics: A Study Guide

Wladyslaw Majewski

Advances in Mathematical Physics, 2017

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Scale covariance, nonrenormalizable interactions, and high-temperature expansions

John Klauder

Physical Review D, 1981

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On the identication of quasiprimary scaling operators in local scale-invariance

Malte Henkel

2000

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Statistical mechanics of quantum-classical systems

Raymond Kapral

The Journal of Chemical Physics, 2001

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