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Bulletin of the American Mathematical Society

ISSN 1088-9485(online) ISSN 0273-0979(print)

Selections Reprinted from Mathematical Reviews

Review information:
Journal: Bull. Amer. Math. Soc. 53 (2016), 483-493
Published electronically: May 2, 2016
Full text: PDF

MR: 0164098 (29 #1397)
A. M. Ljapunov
Issledoovanie odnogo iz osobennykh sluchaev ob ustoirev chivosti dviteniya.
Izdat. Leningrad. Univ., Leningrad, 1963, 116 pp.
Reviewed by: S. Lefschetz

MR: 1154209 (93e:01035)
A. M. Lyapunov
The general problem of the stability of motion.
International Journal of Control 55, (1992), no. 3, 521–790
Translated by A. T. Fuller from Édouard Davaux’s French translation (1907) of the 1892 Russian original. With an editorial (historical introduction) by Fuller, a biography of Lyapunov by V. I. Smirnof, and the bibliography of Lyapunov’s works coeected bu J. F. Barrett. Lyapunov centenary issue.
Reviewed by: J. W. Macki

MR: 0178246 (31 #2504)
Shmuel Agmon
Lectures on elliptic boundary value problems.
Van Nostrand Mathematical Studies, D. Van Nostrand Co., Inc., Princeton, N.J.--Toronto--London, no. No. 2, 1965, v+291 pp.
Prepared for publication by B. Frank Jones, Jr. with the assistance of George W. Batten, Jr
Reviewed by: J. Friberg

MR: 0832922 (87k:35184)
Percy A. Deift and Rainer Hempel
On the existence of eigenvalues of the Schrodinger operator $H-\lambda W$ in a gap of $\sigma (H)$.
Communications in Mathematical Physics 103, (1986), no. 3, 461–490
Reviewed by: Helge Holden

MR: 1232660 (94h:35002)
Peter Kuchment
Floquet theory for partial differential equations.
Operator Theory: Advances and Applications, 60, Birkhauser Verlag, Basel, 1993, xiv+350 pp.
Reviewed by: Yehuda Pinchover

MR: 1472485 (2000i:35002)
Yulia E. Karpeshina
Perturbation theory for the Schrödinger operator with a periodic potential.
Lecture Notes in Mathematics, Springer-Verlag, Berlin, no. 1663, 1997, viii+352 pp.
Reviewed by: Rainer Hempel

MR: 1903839 (2003f:82043)
Alexander Fedotov and Frédéric Klopp
Anderson transitions for a family of almost periodic Schrödinger equations in the adiabatic case.
Communications in Mathematical Physics 227, (2002), no. 1, 1–92
Reviewed by: Nariyuki Minami

MR: 2947949
Michael I. Weinstein and Charles L. Fefferman
Honeycomb lattice potentials and Dirac points.
Journal of the American Mathematical Society 25, (2012), no. 4, 1169–1220
Reviewed by: Ivan Veselić

Journal: Bull. Amer. Math. Soc. 53 (2016), 483-493
Article copyright: © Copyright 2016 American Mathematical Society