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Dual Ampullary Orifices: A Forgotten Embryologic Anomaly in Modern ERCP. [PDF]
ACG Case Rep JGupta P +4 more
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, 2012 Since its invention, the calculus of variations has been a central field of mathematics and physics, providing tools and techniques to study problems in geometry, physics and partial differential equations. On the one hand, steady progress is made on long-standing questions concerning minimal surfaces, curvature flows and related objects.
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, 2018 The Calculus of Variations is at once a classical subject, and a very modern one. Its scope encompasses a broad range of topics in geometric analysis, and deep questions about PDE.
Giovanni Leoni (3885520) +1 more
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, 2006 Research in the Calculus of Variations has always been motivated by questions generated within the field itself as well as by problems ...
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Oberwolfach Reports, 2007
The workshop “Calculus of Variations” took place from July 9 to 15, 2006, and was attended by almost fifty participants, mostly from European and North American universities and research institutes. There were 24 lectures on recent research topics, plus a review lecture on the Lieb–Thirring inequalities by Michael Loss (Georgia Tech, Atlanta).
Giovanni Alberti +2 more
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The workshop “Calculus of Variations” took place from July 9 to 15, 2006, and was attended by almost fifty participants, mostly from European and North American universities and research institutes. There were 24 lectures on recent research topics, plus a review lecture on the Lieb–Thirring inequalities by Michael Loss (Georgia Tech, Atlanta).
Giovanni Alberti +2 more
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1973
The calculus of varialions concerns itself with the problem of determining from some previously given class of functions one or more functions which, in a given single or multiple integral, according to the type of functions, yields an extremum; i.e., assumes a maximal or minimal value.
I. N. Bronshtein, K. A. Semendyayev
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The calculus of varialions concerns itself with the problem of determining from some previously given class of functions one or more functions which, in a given single or multiple integral, according to the type of functions, yields an extremum; i.e., assumes a maximal or minimal value.
I. N. Bronshtein, K. A. Semendyayev
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The Calculus of Variations is at the same time a classical subject, with long-standing open questions which have generated exciting discoveries in recent decades, and a modern subject in which new types of questions arise, driven by mathematical ...
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1993
Abstract As we saw in Chapter 1, the calculus of variations is concerned with the optimization of functional. There we used (x, y) for the coordinates of a point in the plane and y = y(x) to represent the equation of a plane curve. In order to set up a uniform notation for the remainder of the book we shall re-name our variables, letting
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Abstract As we saw in Chapter 1, the calculus of variations is concerned with the optimization of functional. There we used (x, y) for the coordinates of a point in the plane and y = y(x) to represent the equation of a plane curve. In order to set up a uniform notation for the remainder of the book we shall re-name our variables, letting
openaire +1 more source