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Advances In The Homotopy Analysis Method

Unlike other analytic techniques, the Homotopy Analysis Method (HAM) is independent of small/large physical parameters. Besides, it;

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Beyond Perturbation

nonlinear progressive waves in deep water. Although the homotopy analysis method has been verified in a number of prestigious journals, it has;

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Nilpotence and Periodicity in Stable Homotopy Theory. (AM-128), Volume 128

. During the last ten years a number of significant advances have been made in homotopy theory, and this book fills a real need for an up-to-date;

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Nonlinear & Complex Systems

of different phenomena. It will encompass methods and techniques from the analysis of nonlinear ordinary differential equations, perturbation theory;

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Advances in Homotopy Theory

contributions to homotopy theory, highlighting problems and initiating new methods. The present volume contains papers from internationally;

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Syzygies and Homotopy Theory

The most important invariant of a topological space is its fundamental group. When this is trivial, the resulting homotopy theory is well;

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Nonlinear Multiobjective Optimization

of differential geometry. This approach, unprecedented in the literature, very naturally results in a generalized homotopy method for multiobjective;

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Robot Analysis

analysis of both types of manipulators, including a discussion of industrial and research applications. It also features: The homotopy;

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Advances in Two-Dimensional Homotopy and Combinatorial Group Theory

This volume presents the current state of knowledge in all aspects of two-dimensional homotopy theory. Building on the foundations laid a;

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Algebraic Methods In Unstable Homotopy Theory

The most modern and thorough treatment of unstable homotopy theory available. The focus is on those methods from algebraic topology which;

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An Introduction to Homotopy Theory

Since the introduction of homotopy groups by Hurewicz in 1935, homotopy theory has occupied a prominent place in the development;

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Cohomology Operations and Applications in Homotopy Theory

the algebraic structure of the cohomology ring has been instrumental to important progress in general homotopy theory and in specific;

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Algebraic Homotopy

, including an introduction to rational homotopy theory in terms of both differential Lie algebras and De Rham algebras. The author describes powerful;

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Advances in Flow Analysis

also covers recent advances in flow method analysis, with an appendix listing additional databases, instrumentation and methods on the Internet;

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Homotopy Theory

This volume contains the proceedings of the conference Homotopy Theory: Tools and Applications, in honor of Paul Goerss's 60th birthday;

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Stable Stems

The author presents a detailed analysis of 2-complete stable homotopy groups, both in the classical context and in the motivic context;

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Cambridge Studies in Advanced Mathematics

, including an introduction to rational homotopy theory in terms of both differential Lie algebras and De Rham algebras. The author describes powerful;

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Commutator Calculus and Groups of Homotopy Classes

extends results of rational homotopy theory to a subring of the rationale. The methods of proof employ classical commutator calculus of nilpotent;

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Advanced Numerical and SemiAnalytical Methods for Differential Equations

Method (ADM), Homotopy Perturbation Method (HPM), Variational Iteration Method (VIM), and Homotopy Analysis Method (HAM). Other topics covered;

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Advances in the Base Force Element Method

This book describes the main concepts of and recent advances in the base forces element method (BFEM). It combines theories, methods;

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Extended Abstracts Fall 2013

Conference on Geometric Analysis (thirteen abstracts) and at the Conference on Type Theory, Homotopy Theory and Univalent Foundations (seven;

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Intelligence Analysis - International Student Edition

method for teaching intelligence analysis in both introductory and advanced courses-including new case studies and a look at advances in the;

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Homotopy of Operads and Grothendieck-Teichmuller Groups: Part 2

of general methods of homotopy theory. The definition of the Sullivan model for the rational homotopy of spaces is revisited, and the definition;

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The Homotopy Theory of ( ,1)-Categories

The notion of an ( ,1)-category has become widely used in homotopy theory, category theory, and in a number of applications. There are many;

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The Homotopy Theory of ( ,1)-Categories

The notion of an ( ,1)-category has become widely used in homotopy theory, category theory, and in a number of applications. There are many;

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Foundations of Stable Homotopy Theory

The beginning graduate student in homotopy theory is confronted with a vast literature on spectra that is scattered across books, articles;

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Advances in Best-Worst Method

This book presents recent advances in the theory and application of the Best-Worst Method (BWM). It includes selected papers from the;

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