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Preface | ||
Resonant Geometric Phases for Soliton Equations | 1 | |
Schur Flows for Orthogonal Hessenberg Matrices | 27 | |
Sub-Riemannian Optimal Control Problems | 35 | |
Systems of Hydrodynamic Type, Connected with the Toda Lattice and the Volterra Model | 49 | |
The Double Bracket Equation as the Solution of a Variational Problem | 69 | |
Integration and Visualization of Matrix Orbits on the Connection Machine | 77 | |
A List of Matrix Flows with Applications | 87 | |
The Gibbs Variational Principle, Gradient Flows and Interior-Point Methods | 99 | |
Optimization Techniques on Riemannian Manifolds | 113 | |
On the Number of Real Roots of a Sparse Polynomial System | 137 | |
Gradient Flows for Local Minima of Combinatorial Optimization Problems | 145 |
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Add Hamiltonian and gradient flows, algorithms, and control, This volume brings together ideas from several areas of mathematics that have traditionally been rather disparate. The conference at The Fields Institute which gave rise to these proceedings was intended to encourage such connections. One of the key inter, Hamiltonian and gradient flows, algorithms, and control to the inventory that you are selling on WonderClubX
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Add Hamiltonian and gradient flows, algorithms, and control, This volume brings together ideas from several areas of mathematics that have traditionally been rather disparate. The conference at The Fields Institute which gave rise to these proceedings was intended to encourage such connections. One of the key inter, Hamiltonian and gradient flows, algorithms, and control to your collection on WonderClub |