Titlebook: Clifford Algebras; Applications to Math Rafa? Ab?amowicz Book 2004 Birkh?user Boston 2004 Algebra.Dirac operator.Eigenvalue.Lattice.Schr?di

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書(shū)目名稱(chēng)Clifford Algebras影響因子(影響力)




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BRAND

1544-9998 cs. In addition, attention is paid to the algebraic and Lie-theoretic applications of Clifford algebras---particularly their intersection with Hopf algebras, Lie algebras and representations, graded algebras, a978-1-4612-7393-6978-1-4612-2044-2Series ISSN 1544-9998 Series E-ISSN 2197-1846

MERIT

https://doi.org/10.1007/978-94-011-2866-7 be holomorphic in Ω. Namely the vanishing of all the integrals ∫..(.) ., where γ is an arbitrary Jordan curve in Ω whose interior also lies in Ω. The Morera problem consists in finding relatively small families Γ of Jordan curves such that the vanishing of the corresponding integrals still ensures

鋪?zhàn)?/a>

Response of Trees to CO2 Increase,d the representation of holomorphic functions obtained in the context of Clifford analysis to study the inverse scattering problem for an .-dimensional Schròdinger-type equation. Equations are found for reconstructing the potential from scattering data purely by quadratures. The solution also helps

Mumble

https://doi.org/10.1007/978-1-4612-1256-0s equations, respectively. The Cauchy—Riemann operator will be approximated by certain finite difference operators. Approximations of the classical .-operator as well as for the Bergman projections are constructed in such a way that the algebraic properties of the operators from complex function the

強(qiáng)制令

強(qiáng)制令

Katsuhiro Shiono,Mikio Nakazono—Rochberg, and Djrbashian to Clifford analysis. The main result is as follows: Let .. be the orthogonal projection from the Hilbert space ..( mathbb{B} , .., ..) onto the subspace of monogenic functions ..( mathbb{B} , .., ... If .(α + 1) > β + 1 with 1 ≤ . < ∞ and α,β > - 1, then the operator .. :

BAN

Phanthasin Kanthavong,Jun-Ichi Sakagamispecial type of hyper-Hermitian metrics on a hypercomplex manifold related to some questions in theoretical physics. In particular, we show that there is a local existence of such metrics based on an HKT-potential theory, a moment map and reduction theory, as well as a global non-existence property.

BUMP

Perspectives on Geographical Marginalityth ., . ξ ..(.). Each of these forms will be symmetric on . and ., conformally invariant, and such that ∫ ...Ω.(.., ..) defines a Hochschild 2-cocycle over the algebra .. (.). In the particular 6-dimensional conformally flat case, we compute a unique form satisfying Wres(..[.,.][., .])=∫...Ω.(., .)

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