St. Petersburg Mathematical Journal, 8. cilt,1-542. sayfalarAmerican Mathematical Society, 1997 |
Kitabın içinden
3 sonuçtan 1-3 arası sonuçlar
Sayfa 200
... Poisson bracket is g = Σ 9nT ( n ) , nЄZ2 { f , 9 } = Σfn9m ( 2πi ) 2w ( n , m ) T ( n + m ) . n , m In order to canonically quantize the observables defined on the torus in accordance with the above procedure , we introduce some ...
... Poisson bracket is g = Σ 9nT ( n ) , nЄZ2 { f , 9 } = Σfn9m ( 2πi ) 2w ( n , m ) T ( n + m ) . n , m In order to canonically quantize the observables defined on the torus in accordance with the above procedure , we introduce some ...
Sayfa 201
... bracket associated with this particular deformation of the Lie structure defined by the classical Poisson bracket ( see [ F ] ) . Now , for every n Є Z2 and every fixed h 0 , we set k Sn , k = { m € Z2 | w ( n , m ) = £ ; k € Z } . Ω ...
... bracket associated with this particular deformation of the Lie structure defined by the classical Poisson bracket ( see [ F ] ) . Now , for every n Є Z2 and every fixed h 0 , we set k Sn , k = { m € Z2 | w ( n , m ) = £ ; k € Z } . Ω ...
Sayfa 278
... Poisson brackets . Geometry and quantization , " Nauka " , Moscow , 1991 ; English transl . , Transl . Math . Monographs , vol . 119 , Amer . Math . Soc . , Providence , RI , 1993 . D. V. Kosygin , A. A. Minasov , and Ya . G. Sinai ...
... Poisson brackets . Geometry and quantization , " Nauka " , Moscow , 1991 ; English transl . , Transl . Math . Monographs , vol . 119 , Amer . Math . Soc . , Providence , RI , 1993 . D. V. Kosygin , A. A. Minasov , and Ya . G. Sinai ...
İçindekiler
REPRESENTATION OF A FORM | 17 |
10 The automorphism groups of discriminant forms | 59 |
12 A general formula for the weight of representations | 65 |
Telif Hakkı | |
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2can a₁ arbitrary assume assumptions asymptotics b₁ boundary bounded classical coefficients compact condition congruence constant construction convex convex hull corresponding curvature curve decomposition defined definition denote differential dimension discrete domain eigenfunctions eigenvalues elliptic English transl equation ergodic estimate exists finite fixed formula function genus gradient flow Grassmannians H₁ Hilbert space implies inequality integral invariant inverse isometric isospectral labeled graph lattice Lemma linear M₁ manifolds Math Mathematics Subject Classification matrix Moreover Morse functions nonzero obtain orbifolds orthogonal parameter periodic orbits perturbation Phys positive potential problem Proposition prove quadratic forms quantization quantum relation respect result satisfies Schrödinger equation Schrödinger operator selfadjoint semiclassical solutions space spectral spectrum square free Subsection subspace symbol symmetric theory vector wavelet Wiener zero