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Results: 1 to 30 of 109 found      Go to page: 1 2 3 4

[1] K. A. Makarov and E. Tsekanovskiĭ. On the Weyl-Titchmarsh and Liv\v{s}ic functions. Proceedings of Symposia in Pure Mathematics 87 291-313.
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[2] Rui Han. Uniform localization is always uniform. Proc. Amer. Math. Soc.
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[3] Injo Hur, Matt McBride and Christian Remling. The Marchenko representation of reflectionless Jacobi and Schr\"odinger operators. Trans. Amer. Math. Soc.
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[4] Jean-Claude Guillot. Spectral theory of a mathematical model in quantum field theory for any spin. Contemporary Mathematics 640 (2015) 13-37.
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[5] Benedek Valkó and Bálint Virág. Random Schr\"odinger operators on long boxes, noise explosion and the GOE. Trans. Amer. Math. Soc. 366 (2014) 3709-3728.
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[6] L. Aermark and A. Laptev. Hardy inequalities for a magnetic Grushin operator with Aharonov--Bohm type magnetic field. St. Petersburg Math. J. 23 (2012) 203-208. MR 2841670.
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[7] Evans M. Harrell II and Joachim Stubbe. Trace identities for commutators, with applications to the distribution of eigenvalues. Trans. Amer. Math. Soc. 363 (2011) 6385-6405. MR 2833559.
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[8] Christian Remling. Uniqueness of reflectionless Jacobi matrices and the Denisov-Rakhmanov Theorem. Proc. Amer. Math. Soc. 139 (2011) 2175-2182. MR 2775395.
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[9] C. A. Marx. Continuity of spectral averaging. Proc. Amer. Math. Soc. 139 (2011) 283-291. MR 2729090.
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[10] G. Berkolaiko and B. Winn. Relationship between scattering matrix and spectrum of quantum graphs. Trans. Amer. Math. Soc. 362 (2010) 6261-6277. MR 2678973.
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[11] Anders C. Hansen. On the Solvability Complexity Index, the $n$-pseudospectrum and approximations of spectra of operators. J. Amer. Math. Soc. 24 (2011) 81-124. MR 2726600.
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[12] L. D. Faddeev and O. A. Yakubovski&ibreve;. Spin of a system of two electrons. The Student Mathematical Library 47 (2009) 208-211.
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[13] L. D. Faddeev and O. A. Yakubovski&ibreve;. The radial Schr\"odinger equation. The Student Mathematical Library 47 (2009) 130-135.
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[14] L. D. Faddeev and O. A. Yakubovski&ibreve;. The energy, the angular momentum, and other examples of observables. The Student Mathematical Library 47 (2009) 63-68.
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[15] L. D. Faddeev and O. A. Yakubovski&ibreve;. Quantum mechanics of real systems. The Heisenberg commutation relations. The Student Mathematical Library 47 (2009) 49-53.
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[16] L. D. Faddeev and O. A. Yakubovski&ibreve;. Lectures on Quantum Mechanics for Mathematics Students. The Student Mathematical Library 47 (2009) MR MR2492178.
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[17] L. D. Faddeev and O. A. Yakubovski&ibreve;. Symmetry of the coordinate wave functions of a system of two electrons. The helium atom. The Student Mathematical Library 47 (2009) 215-216.
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[18] L. D. Faddeev and O. A. Yakubovski&ibreve;. Uniqueness of the representations $D_j$. The Student Mathematical Library 47 (2009) 123-126.
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[19] L. D. Faddeev and O. A. Yakubovski&ibreve;. The integral equation of scattering theory. The Student Mathematical Library 47 (2009) 181-182.
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[20] L. D. Faddeev and O. A. Yakubovski&ibreve;. ``Eigenfunctions'' of the operators $Q$ and $P$. The Student Mathematical Library 47 (2009) 60-62.
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[21] L. D. Faddeev and O. A. Yakubovski&ibreve;. Perturbation theory. The Student Mathematical Library 47 (2009) 147-153.
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[22] L. D. Faddeev and O. A. Yakubovski&ibreve;. Heisenberg uncertainty relations. The Student Mathematical Library 47 (2009) 36-38.
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[23] L. D. Faddeev and O. A. Yakubovski&ibreve;. Scattering theory. Physical formulation of the problem. The Student Mathematical Library 47 (2009) 157-158.
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[24] L. D. Faddeev and O. A. Yakubovski&ibreve;. Coordinate and momentum representations. The Student Mathematical Library 47 (2009) 54-59.
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[25] L. D. Faddeev and O. A. Yakubovski&ibreve;. Representation of the rotation group on a space of entire analytic functions of two complex variables. The Student Mathematical Library 47 (2009) 120-122.
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[26] L. D. Faddeev and O. A. Yakubovski&ibreve;. Mendeleev's periodic system of the elements. The Student Mathematical Library 47 (2009) 226-230.
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[27] L. D. Faddeev and O. A. Yakubovski&ibreve;. Liouville's theorem, and two pictures of motion in classical mechanics. The Student Mathematical Library 47 (2009) 13-14.
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[28] L. D. Faddeev and O. A. Yakubovski&ibreve;. The algebra of observables in classical mechanics. The Student Mathematical Library 47 (2009) 1-5.
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[29] L. D. Faddeev and O. A. Yakubovski&ibreve;. Representation of the states of a one-dimensional particle in the sequence space $l_2$. The Student Mathematical Library 47 (2009) 90-93.
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[30] L. D. Faddeev and O. A. Yakubovski&ibreve;. States. The Student Mathematical Library 47 (2009) 6-12.
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Results: 1 to 30 of 109 found      Go to page: 1 2 3 4