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Thermodynamic Formalism and Applications to Dimension Theory

thermodynamic formalism to dimension theory and multifractal analysis of dynamical systems.;

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Ergodic Theory, Hyperbolic Dynamics and Dimension Theory

who wish to learn about ergodic theory, thermodynamic formalism, or dimension theory of hyperbolic dynamics at an intermediate level in a;

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Lyapunov Exponents

This book offers a self-contained introduction to the theory of Lyapunov exponents and its applications, mainly in connection with;

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Thermodynamic Formalism

Reissued in the Cambridge Mathematical Library this classic book outlines the theory of thermodynamic formalism which was developed to;

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Nonconventional Limit Theorems And Random Dynamics

obtained for such expressions. In order to obtain sufficiently general local limit theorem, we develop also thermodynamic formalism type results;

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London Mathematical Society Lecture Note Series

dynamics, discrete groups, geometric group theory, algebraic curves and their moduli, various kinds of deformation theory, coding, thermodynamic;

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Fundamentals of Equilibrium and Steady-State Thermodynamics

. The emphasis is upon the formal aspects and logical structure of thermodynamic theory, allowing it to emerge as a coherent whole, unfettered;

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From Dimension-Free Matrix Theory to Cross-Dimensional Dynamic Systems

From Dimension-Free Matrix Theory to Cross-Dimensional Dynamic Systems illuminates the underlying mathematics of semi-tensor product (STP;

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Thermodynamics of Chaotic Systems

used to characterise chaotic systems are introduced in a way that stresses the interconnections with thermodynamics and statistical mechanics;

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The Global Approach To Quantum Field Theory

directly to the Schwinger variational principle and the Feynman functional integral, the latter of which is taken as defining the quantum theory;

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Quantum Field Theory, Conformal Group Theory, Conformal Field Theory

richness beyond what is usually realised, giving possibilities of many new insights and applications, to physics, mathematics, group theory;

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Reproducing Kernel Hilbert Spaces in Probability and Statistics

theorems, learning theory and some applications at the fringe between Statistics and Approximation Theory. It is geared to graduate students;

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Quantum Theory of Many-Particle Sys

solid introduction to procedures in a manner that enables students to adopt techniques for their own use. Its discussions of formalism and;

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A Dynamical Systems Theory of Thermodynamics

theory in a single compendium, with the latter providing an ideal language for the former, to develop a new and unique framework for dynamical;

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Thermodynamics of Molecular Species

isomers in liquids and thermodynamic properties of water and aqueous systems. Extra thermodynamic chapters feature interionic attraction theory;

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Assouad Dimension and Fractal Geometry

geometry and beyond. It places the theory of the Assouad dimension in context among up-to-date treatments of many key advances in fractal geometry;

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Variational Principles and Methods in Theoretical Physics and Chemistry

formalism. The text begins with an historical survey of familiar variational principles in classical mechanics and optimization theory, then;

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Variational Principles and Methods in Theoretical Physics and Chemistry

formalism. The text begins with an historical survey of familiar variational principles in classical mechanics and optimization theory, then;

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Techniques in Fractal Geometry

as thermodynamic formalism and tangent measures. In addition to general theory, many examples and applications are described, in areas such;

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Applications of NP Formalism and GHP Formalism in General Relativity

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Introduction to Quantum Field Theory with Applications to Quantum Gravity

, quantum theory of gauge theories, and especially effective action formalism. The first part of this graduate textbook provides both a conceptual;

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Electrodynamics

of relativity and the Lagrangian formalism and applications; the text also contains introductions to quantum effects related to electrodynamics, such as;

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A Condensed Course of Quantum Mechanics

covers essential topics, from general mathematical formalism to specific applications. The formulation of quantum theory is explained and;

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Computational Thermodynamics of Materials

underlying thermodynamic principles, to the theory and methodology of thermodynamic data collecting, analysis, modeling, and verification, with;

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Introduction to Modern Thermodynamics

formalism with some attention given to its history; describes basic applications of the formalism and continues with a number of additional;

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Quantum Mathematical Physics

quantum mechanics and especially to its applications to scattering theory, atoms and molecules. The second part deals with quantum statistical;

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Quantum Mathematical Physics

quantum mechanics and especially to its applications to scattering theory, atoms and molecules. The second part deals with quantum statistical;

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