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Discrete mechanics, geometric integration and Lie-Butcher series : DMGILBS, Madrid, May 2015

Author: Kurusch Ebrahimi-Fard; María Barbero Liñán
Publisher: Cham, Switzerland : Springer, 2018.
Series: Springer proceedings in mathematics & statistics, v. 267.
Edition/Format:   eBook : Document : Conference publication : EnglishView all editions and formats
Summary:
This volume resulted from presentations given at the international "Brainstorming Workshop on New Developments in Discrete Mechanics, Geometric Integration and Lie-Butcher Series", that took place at the Instituto de Ciencias Matemáticas (ICMAT) in Madrid, Spain. It combines overview and research articles on recent and ongoing developments, as well as new research directions. Why geometric numerical integration? In  Read more...
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Genre/Form: Electronic books
Conference papers and proceedings
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Additional Physical Format: Print version:
International Brainstorming Workshop on New Developments in Discrete Mechanics, Geometric Integration and Lie-Butcher Series (2015 : Madrid, Spain).
Discrete mechanics, geometric integration and Lie-Butcher series.
Cham, Switzerland : Springer, 2018
(OCoLC)1050363746
Material Type: Conference publication, Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Kurusch Ebrahimi-Fard; María Barbero Liñán
ISBN: 9783030013974 3030013979
OCLC Number: 1062466071
Description: 1 online resource (x, 361 pages) : illustrations (some color)
Contents: Intro; Preface; Contents; Contributors; Why Geometric Numerical Integration?; 1 The Purpose of GNI; 2 The Story So Far; 2.1 Symplectic Integration; 2.2 Lie-Group Methods; 2.3 Conservation of Volume; 2.4 Preserving Energy and Other First Integrals; 3 Four Recent Stories of GNI; 3.1 Highly Oscillatory Hamiltonian Systems; 3.2 Kahan's `Unconventional' Method; 3.3 Applications to Celestial Mechanics; 3.4 Symmetric Zassenhaus Splitting and the Equations of Quantum Mechanics; 4 Beyond GNI; 4.1 GNI Meets Abstract Algebra; 4.2 Highly Oscillatory Quadrature; 4.3 Structured Linear Algebra; References Lie Group Integrators1 Introduction; 2 The Setup; 3 Types of Schemes; 3.1 Schemes of Munthe-Kaas Type; 3.2 Integrators Based on Compositions of Flows; 4 Choice of Lie Group Actions; 4.1 Lie Group Acting on Itself by Multiplication; 4.2 The Affine Group and Its Use in Semilinear PDE Methods; 4.3 The Coadjoint Action and Lie-Poisson Systems; 4.4 Homogeneous Spaces and the Stiefel and Grassmann Manifolds; 4.5 Isospectral Flows; 4.6 Tangent and Cotangent Bundles; 5 Isotropy; 6 Order Theory for Lie Group Integrators; 6.1 Order Conditions for Commutator-Free Lie Group Integrators 6.2 Selecting a Minimal Set of Conditions7 Symplectic Lie Group Integrators; 7.1 Variational Integrators on Lie Groups; 8 Preservation of First Integrals; References; Lie-Butcher Series, Geometry, Algebra and Computation; 1 Introduction; 2 Geometry of Lie-Butcher Series; 2.1 Parallel Transport; 2.2 The Flat Cartan Connection on a Lie Group; 2.3 Numerical Integration; 3 Algebraic Structures of Lie-Butcher Theory; 3.1 Algebras; 3.2 Morphisms and Free Objects; 3.3 Enveloping Algebras; 4 Computing with Lie-Butcher Series; 4.1 Operations on Infinite Series Computed by Dualisation 4.2 Operations on Forests Computed by Recursions in a Magma4.3 Combinatorial Functions on Ordered Forests; 4.4 Concatenation and De-concatenation; 4.5 Shuffle and De-shuffle; 4.6 Grafting, Pruning, GL Product and GL Coproduct; 4.7 Substitution, Co-substitution, Scaling and Derivation; 4.8 Exponentials and Logarithms; 5 Concluding Remarks; 5.1 Programming in Haskell; References; Averaging and Computing Normal Forms with Word Series Algorithms; 1 Introduction; 2 Word Series; 2.1 Defining Word Series; 2.2 The Convolution Product; 2.3 Universal Formulations 3 Averaging of Quasiperiodically Forced Systems3.1 The Solution of the Oscillatory Problem; 3.2 The Transport Equation; 3.3 The Averaged System and the Change of Variables; 3.4 Geometric Properties; 3.5 Finding the Coefficients; 3.6 Changing the Initial Time; 4 Autonomous Problems; 4.1 Perturbed Problems; 4.2 The Transport Equation. Normal Forms; 5 Further Extensions; 5.1 Extended Word Series; 5.2 More General Perturbed Problems; References; Combinatorial Hopf Algebras for Interconnected Nonlinear Input-Output Systems with a View Towards Discretization; 1 Introduction; 2 Preliminaries
Series Title: Springer proceedings in mathematics & statistics, v. 267.
Other Titles: DMGILBS
Responsibility: Kurusch Ebrahimi-Fard, María Barbero Liñán, editors.

Abstract:

This volume resulted from presentations given at the international "Brainstorming Workshop on New Developments in Discrete Mechanics, Geometric Integration and Lie-Butcher Series", that took place at  Read more...

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