On solving evolution equations on Lie groups
Identifieur interne : 002110 ( Istex/Checkpoint ); précédent : 002109; suivant : 002111On solving evolution equations on Lie groups
Auteurs :Source :
- Journal of Physics A: Mathematical and General [ 0305-4470 ] ; 2000-04-14.
English descriptors
- Teeft :
- Adjoint, Adjoint representation, Algebra, Angled brackets, Appell, Appell systems, Basis element, Basis elements, Boson, Canonical bosons, Commutation, Commutation relation, Commutation relations, Corresponding basis, Corresponding group element, Differential equations, Differential recurrence relations, Dual process, Dual representation, Dual representations, Evolution equation, Evolution equations, Feinsilver, Formal pairing, Formal pairings, Generalized appell systems, Group element, Group elements, Henri poincar, Independent components, Initial condition, Initial conditions, Integral curves, Matrix, Matrix elements, Multiplicative increment, Neighbourhood, Nilpotent groups, Notation, Operator calculus methods, Partial derivatives, Path integrals, Polynomial solutions, Principal formula, Probability measure, Product integral, Quantum groups, Quotient representation, Quotient representations, Real line, Right appell systems, Right multiplication, Second kind, Section example, Smooth functions, Special functions, Splitting lemma, Standard notation, Stochastic, Stochastic process, Stochastic processes, Vector space, Wiener processes.
Url:
DOI: 10.1088/0305-4470/33/14/312
Affiliations:
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<term>Group elements</term>
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<term>Initial condition</term>
<term>Initial conditions</term>
<term>Integral curves</term>
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<term>Multiplicative increment</term>
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