000			02031nam a2200337Ia 4500
003			OSt
005			20260226160557.0
008			220909b |||||||| |||| 00| 0 eng d
020			_a0817642552
037			_cTextbook
040			_aCSL _beng _cCSL
041			_aeng
084			_aC:(B) P4 TC _qCSL
100			_aColombo, Fabrizio _91116805
245		0	_aAnalysis of dirac systems and computational algebra
260			_aBoston: _bBirkhauser, _c2004.
300			_axiv, 332p. _b: ill.
490			_aProgress in Mathematical Physics; 39
500			_aBibliography 313-326p.; Index 327-332p.
520			_aThe subject of Clifford algebras has become an increasingly rich area of research with a significant number of important applications not only to mathematical physics but to numerical analysis, harmonic analysis, and computer science. The main treatment is devoted to the analysis of systems of linear partial differential equations (PDEs) with constant coefficients, focusing attention on null solutions of Dirac systems.Knowledge from different fields of mathematics such as commutative algebra, Grobner bases, sheaf theory, cohomology, topological vector spaces, and generalized functions (distributions and hyperfunctions) is required of the reader. However, all the necessary classical material is initially presented.The book may be used by graduate students and researchers interested in (hyper)complex analysis, Clifford analysis, systems of PDEs with constant coefficients, and mathematical physics.
650			_aComputational algebra _91116806
650			_aDifferential equations
650			_aDirac equation _91116807
650			_aMathematical physics
650			_aMathematics
700			_aSabadini, Irene _91116808
700			_aSommen, Franciscus _91116809
700			_aStruppa, Daniele C. _91116810
942			_hC:(B) P4 TC _cTB _2CC
999			_c49565 _d49565