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 Übersetzung für 'variational calculus' von Englisch nach Deutsch
math.
variational calculus
Variationsrechnung {f}
Teiltreffer
math.
lambda calculus <λ-calculus>
Lambda-Kalkül {m} <λ-Kalkül>
variational {adj}abweichend
6
math.
variational problem
Variationsproblem {n}
phys.
variational principle
Variationsprinzip {n}
ling.
variational-linguistic {adj}
variationslinguistisch
phys.
variational method
Variationsmethode {f}
math.
variational equation
Variationsgleichung {f}
ling.
variational linguistics {pl} [treated as sg.]
Variationslinguistik {f}
acad.ling.
variational sociolinguistics [treated as sg.]
Varietätenlinguistik {f}
math.
calculus
Rechenart {f}
31
math.
calculus
Calculus {m}
math.
calculus
Rechnung {f}
297
math.
calculus
Analysis {f}
55
math.
calculus
Kalkül {m}
196
med.
calculus
Stein {m}
18
med.
bronchial calculus
Bronchiolith {m} [selten]
math.
differential calculus
Differenzialrechnung {f}
comp.math.philos.
propositional calculus
Aussagenkalkül {m} [auch {n}]
med.
pulmonary calculus
Lungenstein {m}
comp.math.
tuple calculus
Tupelkalkül {n}
21 Übersetzungen
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Anwendungsbeispiele Englisch
  • In November 1967, he defended a doctorate at Moscow University named "A Periodic Problem of Variational Calculus", focused around Fet's theorem about two closed geodesic arcs, which became classical.
  • Fet was a well-recognized topologist and specialist in variational calculus in the large.
  • His interests included Sturm–Liouville theory, integral equations, variational calculus, and Fourier series.
  • In direct collocation method, we are essentially performing variational calculus with the finite-dimensional subspace of piecewise linear functions (as in trapezoidal rule), or cubic functions, or other piecewise polynomial functions.
  • He outlined his "δ-algorithm", leading to the Euler–Lagrange equations of variational calculus and considerably simplifying Euler's earlier analysis.

  • A fairly universal way of performing these derivations is by using the techniques of variational calculus, the main objects used in this being Lagrangians.
  • on Variational Calculus.
  • This is the main assumption of variational calculus. Here it is a theorem. This property is the source of the name "convenient", which was borrowed from (Steenrod 1967).
  • He is known for his pioneering research of wetting transitions, and analytical thermodynamic derivations of the Cassie and Wenzel equations using the variational calculus.
  • For example, the problem of determining the shape of a hanging chain suspended at both ends—a catenary—can be solved using variational calculus, and in this case, the variational principle is the following: The solution is a function that minimizes the gravitational potential energy of the chain.

  • He won the 1999 Fermat Prize, jointly with Fabrice Bethuel, for several important contributions to the theory of variational calculus.
  • The problem of finding optimal functions for such changes is studied in variational calculus and in optimal control theory.
  • This is shown, using variational calculus, in standard textbooks like the classical reference text of Landau & Lifshitz.
  • Jon T. Pitts (born 1948) is an American mathematician working on geometric analysis and variational calculus. He is a professor at Texas A&M University.
  • The GNAMPA group supports and coordinates research in Differential Equations and Dynamical Systems; Variational Calculus and Optimisation; Real Analysis, Measure theory and Probability; and Functional and Harmonic Analysis.

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