V.—The Periodic Lamé Functions

E. L. Ince

Type: Article

Publication Date: 1940-01-01

Citations: 101

DOI: https://doi.org/10.1017/s0370164600020058

Similar Works

Action	Title	Year	Authors
+	VII—Further Investigations into the Periodic Lamé Functions	1940	E. L. Ince
+	VII.—On an Integral-Equation whose Solutions are the Functions of Lamé	1915	E. T. Whittaker
+	XXVII.—Expansions of Lamé Functions into Series of Legendre Functions	1948	A. Erdélyi
+	XXXVI. Periodic Functions	1947	J. F. Ritt
+	Chapter III: The existence of periodic functions in general	1910	Harris Hancock
+	Integral Relations for Lamé Functions	1982	Hans Volkmer
+	Periodic Functions	2008	Keith B. Oldham Jan C. Myland Jerome Spanier
+	Periodic Functions	2018	C. Pozrikidis
+	Periodic functions	2016
+	Periodic Functions	2011	Ravi P. Agarwal Kanishka Perera Sandra Pinelas
+	Periodic Functions	1988	S. Dineen
+	Periodic functions	1975
+	Periodic functions	2022	James Sneyd Rachel M. Fewster Duncan J. McGillivray
+	Periodic Functions	1981	Hua Loo Keng Yuan Wang
+	Periodic Solutions	2024	Giuseppe Maria Coclite
+	Periodic solutions	2012	Gerald Teschl
+	Periodic Solutions	2018	Youssef N‎. ‎Raffoul‎
+	Periodic Solutions	2007
+	Periodic solutions	2018	JinRong Wang
+	Periodic solutions	2018	JinRong Wang Mičhal Fĕckan

Action	Title	Year	Authors
+ PDF Chat	Generalized Lawson Tori and Klein Bottles	2014	Alexei V. Penskoi
+	Orbital stability of one-parameter periodic traveling waves for dispersive equations and applications	2019	Thiago Pinguello de Andrade Ademir Pastor
+	Hill's operator and hyperelliptic function theory in the presence of infinitely many branch points	1976	H. P. McKean Eugene Trubowitz
+ PDF Chat	Stability of periodic travelling shallow-water waves determined by Newton's equation	2008	Sevdzhan Hakkaev Iliya D. Iliev Kiril Kirchev
+ PDF Chat	On the shape of the ground state eigenvalue density of a random Hill's equation	2005	Santiago Cambronero Brian Rider José A. Ramı́rez
+	Schr�dinger operators with finite-gap spectrum and N-soliton solutions of the Korteweg-de Vries equation	1975	A. R. Its V. B. Matveev
+	Nonlinear stability of periodic traveling wave solutions to the Schrödinger and the modified Korteweg–de Vries equations	2007	Jaime Angulo Pava
+	XXVII.—Expansions of Lamé Functions into Series of Legendre Functions	1948	A. Erdélyi
+ PDF Chat	Orbital stability of periodic traveling-wave solutions for the regularized Schamel equation	2015	Thiago Pinguello de Andrade Ademir Pastor
+ PDF Chat	Integral equations for Lamé functions	1942	A. Erdélyi

Action	Title	Year	Authors