Global Well-Posedness for a Nonlinear Wave Equation Coupled to the Dirac Sea | Zendy

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Global Well-Posedness for a Nonlinear Wave Equation Coupled to the Dirac Sea

Author(s) -

Julien Sabin

Publication year - 2014

Publication title -

applied mathematics research express

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.763

H-Index - 20

eISSN - 1687-1200

pISSN - 1687-1197

DOI - 10.1093/amrx/abu004

Subject(s) - dirac equation , nonlinear system , wave equation , dirac (video compression format) , dirac sea , klein–gordon equation , rank (graph theory) , mathematics , operator (biology) , two body dirac equations , mathematical analysis , mathematical physics , physics , dirac fermion , quantum mechanics , fermion , chemistry , biochemistry , repressor , combinatorics , transcription factor , neutrino , gene

We prove the global well-posedness and we study the linear response for a system of two coupled equations composed of a Dirac equation for an infinite rank operator and a nonlinear wave or Klein-Gordon equation.

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