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S T Epstein 1974 "The Variation Method in Quantum Chemistry". (New York: Academic) C Lanczos, The Variational Principles of Mechanics (Dover Publications) R K Nesbet 2003 "Variational Principles and Methods In Theoretical Physics and Chemistry". (New York: Cambridge U.P.)
Dover Publications, also known as Dover Books, is an American book publisher founded in 1941 by Hayward and Blanche Cirker. It primarily reissues books that are out of print from their original publishers. These are often, but not always, books in the public domain. The original published editions may be scarce or historically significant.
Dynamical Systems Dover Publications, Inc. ISBN 978-0486477053 Shlomo Sternberg (2004), Lie algebras, Harvard University Victor Guillemin and Shlomo Sternberg (1999) Supersymmetry and Equivariant de Rham Theory 1999 Springer Verlag ISBN 978-3540647973
The theory of functions of real variables. Mineola, New York: Dover Publications.
(reprint Dover Publications) Banach S. Theory of Linear Operations Archived 2021-10-28 at the Wayback Machine . Volume 38, North-Holland Mathematical Library, 1987, ISBN 0-444-70184-2
Theory and Application of Infinite Series. Dover Publications. ISBN 978-0-486-66165-0. He also authored two texts on functions of a complex variable as well as a problem book: Knopp, Konrad (1996). Theory of Functions. Dover Publications. ISBN 978-0-486-69219-7. Knopp, Konrad (1952). Elements of the Theory of Functions. Dover Publications.
Functions of bounded variation are precisely those with respect to which one may find Riemann–Stieltjes integrals of all continuous functions. Another characterization states that the functions of bounded variation on a compact interval are exactly those f which can be written as a difference g − h, where both g and h are bounded monotone ...
Kullback, S. (1959), Information Theory and Statistics, John Wiley & Sons. Republished by Dover Publications in 1968; reprinted in 1978: ISBN 0-8446-5625-9; Matumoto, Takao (1993). "Any statistical manifold has a contrast function — on the C³-functions taking the minimum at the diagonal of the product manifold". Hiroshima Mathematical Journal.
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