G.a. Bliss Lectures On The Calculus Of Variations

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The most elementary problem of the calculus of variations consists in finding a single-valued function y(x), defined over an interval [a, b] and taking given values at the end points, such that the integral is stationary relative to all small weak variations of the function y.

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The most elementary problem of the calculus of variations consists in finding a single-valued function y(x), defined over an interval [a, b] and taking given values at the end points, such that the integral is stationary relative to all small weak variations of the function y.

Lectures on the calculus of variations. Imprint [Chicago] University of Chicago press [1961, c1946]. Bliss, Gilbert Ames, 1876-1951. Contents/Summary. "A bibliography for the problem of Bolza": p. 285-289. Subjects. Subject Calculus of variations. Bibliographic information. Beginning date 1961 Series Phoenix science series, PSS 504.

(1950) , Univ. California Press (1951) pp. 481–492 [4] G.A. Bliss, "Lectures on the calculus of variations" , Chicago Univ. Press (1947) Comments Since the early 1960’s, much effort has gone into the development of a generalized kind of differentiation for extended-real-valued functions on real vector spaces that can serve well in the analysis of problems of optimization.

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Bliss’s work on the calculus of variations culminated in his classic 1946 monograph, Lectures on the Calculus of Variations, which treated the subject as an end in itself and not as an adjunct of mechanics. Here Bliss achieved a substantial simplification of the transformation theories of.

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Lectures on the calculus of variations. Imprint [Chicago] University of Chicago press [1961, c1946]. Bliss, Gilbert Ames, 1876-1951. Contents/Summary. "A bibliography for the problem of Bolza": p. 285-289. Subjects. Subject Calculus of variations. Bibliographic information. Beginning date 1961 Series Phoenix science series, PSS 504.

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Bliss’s work on the calculus of variations culminated in his classic 1946 monograph, Lectures on the Calculus of Variations, which treated the subject as an end in itself and not as an adjunct of mechanics. Here Bliss achieved a substantial simplification of the transformation theories of.

(1950) , Univ. California Press (1951) pp. 481–492 [4] G.A. Bliss, "Lectures on the calculus of variations" , Chicago Univ. Press (1947) Comments Since the early 1960’s, much effort has gone into the development of a generalized kind of differentiation for extended-real-valued functions on real vector spaces that can serve well in the analysis of problems of optimization.