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67 sonuçtan 1-3 arası sonuçlar
Sayfa 2
To prove that the Phillips-Sarnak integral is not zero for a given embedded
eigenvalue Aj and eigenfunction Vi is a very difficult problem if we consider
regular perturbations in the Teichmiiller space or in the Jacobi manifold of T.
Regularity ...
To prove that the Phillips-Sarnak integral is not zero for a given embedded
eigenvalue Aj and eigenfunction Vi is a very difficult problem if we consider
regular perturbations in the Teichmiiller space or in the Jacobi manifold of T.
Regularity ...
Sayfa 465
3, Pages 465-475 S 1061-0022(06)00915-0 Article electronically published on
March 9, 2006 REGULAR SOLUTIONS OF ELLIPTIC BOUNDARY- VALUE
PROBLEMS WITH DISCONTINUOUS NONLINEARITIES M. G. LEPCHINSKII
AND ...
3, Pages 465-475 S 1061-0022(06)00915-0 Article electronically published on
March 9, 2006 REGULAR SOLUTIONS OF ELLIPTIC BOUNDARY- VALUE
PROBLEMS WITH DISCONTINUOUS NONLINEARITIES M. G. LEPCHINSKII
AND ...
Sayfa 468
Definition 4. A strong solution uo € Wq (SI) (q > n) of problem (1.1)— (1.2) is said
to be nl-stable if for arbitrary e > 0 there exists 5 > 0 such that the problem (1.5)
Lu(x) + g(x,u(x)) = 0, x € SI, (1.6) J5u|r = 0 has at least one semiregular solution in
...
Definition 4. A strong solution uo € Wq (SI) (q > n) of problem (1.1)— (1.2) is said
to be nl-stable if for arbitrary e > 0 there exists 5 > 0 such that the problem (1.5)
Lu(x) + g(x,u(x)) = 0, x € SI, (1.6) J5u|r = 0 has at least one semiregular solution in
...
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A FeHepanoe A M KorieHHan nopoacfleHHOCTb aire6p | 1 |
BblUKO A r O Uqsl2 HHBapHaHTHbIX lMaTpHljaX flJIfl CTapilJMX | 24 |
Mamuioe JI M 06 OTcyrcTBHH coScTBeHHbix 3HaMeHHH b cneKTpe | 47 |
Telif Hakkı | |
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absolutely continuous algebraic solutions amoebas analytic arbitrary assume asymptotic badly approximable Belyi function Bose gas bounded coefficients coincides compact condition conjugacy classes consider constant convergence convex Corollary correlation functions corresponding curves defined definition deformation denote dessins diagram differential dimension Dirac operator discrete edges eigenvalues element English transl equivalent estimate exists finite matrix functions formula G-cycle geodesic given Goursat problem graph hyperbolic identity implies inequality integral intersection invariant lattice Lemma linear Lipschitz Lipschitz map locally Math Mathematics Subject Classification metric space Newton polygon notation obtain Painleve parameter Phys polygon polynomial problem proof of Theorem Proposition prove quantum R-matrix rational functions relation respectively result right-hand side satisfies selfadjoint sequence sixth Painleve equation spectrum strongly regular graph Subsection subspace Suppose symmetric Theorem 2.1 theory transformation unique variables vector vertex vertices YB equation zero