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The spectrum of Jacobi matrices

نوع: Journal Paper

نویسنده : Pierre van Moerbeke

سال: 1976

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Bilinear Integrable Systems, from Classical to Quantum, Continuous to Discrete: Proceedings of the NATO Advanced Research Workshop, Held in St. ... II: Mathematics, Physics and Chemistry)

نوع: Ebook

نویسنده : Ludvig D. Faddeev; Pierre Van Moerbeke; Franklin Lambert

ناشر: Springer Netherlands

سال: 2006

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Bilinear Integrable Systems: from Classical to Quantum, Continuous to Discrete: Proceedings of the NATO Advanced Research Workshop on Bilinear ... II: Mathematics, Physics and Chemistry)

نوع: Ebook

نویسنده : Ludvig D. Faddeev; Pierre Van Moerbeke; Franklin Lambert

ناشر: Springer

سال: 2006

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Algebraic Integrability, Painlev� Geometry and Lie Algebras

نوع: Ebook

نویسنده : Mark Adler; Pierre van Moerbeke; Pol Vanhaecke (auth.)

ناشر: Springer Berlin Heidelberg

سال: 2004

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Bilinear Integrable Systems: From Classical to Quantum, Continuous to Discrete

نوع: Ebook

نویسنده : Henrik Aratyn; Johan Van de Leur (auth.); Ludwig Faddeev; Pierre Van Moerbeke; Franklin Lambert (eds.)

ناشر: Springer Netherlands

سال: 2006

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The spectrum of Jacobi matrices

Bilinear Integrable Systems, from Classical to Quantum, Continuous to Discrete: Proceedings of the NATO Advanced Research Workshop, Held in St. ... II: Mathematics, Physics and Chemistry)

Bilinear Integrable Systems: from Classical to Quantum, Continuous to Discrete: Proceedings of the NATO Advanced Research Workshop on Bilinear ... II: Mathematics, Physics and Chemistry)

Algebraic Integrability, Painlev� Geometry and Lie Algebras

Bilinear Integrable Systems: From Classical to Quantum, Continuous to Discrete

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The spectrum of Jacobi matrices

Bilinear Integrable Systems, from Classical to Quantum, Continuous to Discrete: Proceedings of the NATO Advanced Research Workshop, Held in St. ... II: Mathematics, Physics and Chemistry)

Bilinear Integrable Systems: from Classical to Quantum, Continuous to Discrete: Proceedings of the NATO Advanced Research Workshop on Bilinear ... II: Mathematics, Physics and Chemistry)

Algebraic Integrability, Painlev� Geometry and Lie Algebras

Bilinear Integrable Systems: From Classical to Quantum, Continuous to Discrete