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Calculus of variations
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51
1. Geometric flow
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2. Minimal surfaces
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3. Morse theory
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4. Variational formalism of general relativity
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5. Action (physics)
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6. Almgren–Pitts min-max theory
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7. Bounded variation
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8. Brunn–Minkowski theorem
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9. Caccioppoli set
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10. Carathéodory function
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11. Convenient vector space
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12. Direct method in the calculus of variations
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13. Dirichlet's principle
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14. Dirichlet energy
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15. Energy principles in structural mechanics
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16. Euler–Lagrange equation
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17. First variation
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18. Fundamental lemma of the calculus of variations
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19. Geodesics on an ellipsoid
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20. Geometric analysis
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21. Hamilton's principle
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22. Hilbert's nineteenth problem
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23. Hilbert's twentieth problem
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24. History of variational principles in physics
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25. Isoperimetric inequality
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26. Lagrange multipliers on Banach spaces
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27. Lagrangian system
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28. List of variational topics
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29. Maupertuis's principle
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30. Minkowski's first inequality for convex bodies
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31. Minkowski–Steiner formula
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32. Morse–Palais lemma
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33. Mountain pass theorem
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34. Nehari manifold
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35. Newton's minimal resistance problem
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36. Noether's theorem
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37. Obstacle problem
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38. Palais–Smale compactness condition
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39. Path of least resistance
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40. Plateau's problem
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41. Pseudo-monotone operator
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42. Quasiconvexity (calculus of variations)
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43. Regularized canonical correlation analysis
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44. Saint-Venant's theorem
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45. Signorini problem
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46. Stampacchia Medal
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47. Transversality (mathematics)
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48. Variational inequality
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49. Variational principle
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50. Variational vector field
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51. Weierstrass–Erdmann condition
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Ancestors
Mathematical physics
Applied mathematics
Fields of mathematics
Mathematics
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