Question

Hamilton’s principle states that systems will take a path in configuration space where this quantity remains constant, thus expressing the principle of stationary [this quantity]. For 10 points each:
[10m] Name this quantity that equals the time integral of the Lagrangian.
ANSWER: action [accept principle of stationary action; prompt on S]
[10e] Stationary points of an action functional are the solutions to equations named for Joseph-Louis Lagrange and this mathematician. His namesake number e is approximately equal to 2.718.
ANSWER: Leonhard Euler (“OY-lur”) [accept Euler–Lagrange equations or Euler’s number]
[10h] The principle of stationary action is generalized by this formalism, which attempts to find the propagator by summing the functional “e to the action times i over h-bar” over all trajectories.
ANSWER: path integral formulation
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Data

Central OklahomaWUSTL A010010
Central OklahomaVassar A010010
Central OklahomaVassar A0101020
Central OklahomaVassar A010010
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A0101020
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A0101020
Mississippi StateNYU B0000
Mississippi StateMcGill E0000
Mississippi StateMcGill E0000
Mississippi StateNYU B0000
Central OklahomaWUSTL A010010
Central OklahomaVassar A010010
Central OklahomaVassar A0101020
Central OklahomaVassar A010010
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A0101020
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A0101020
Central OklahomaWUSTL A010010
Central OklahomaVassar A010010
Central OklahomaVassar A0101020
Central OklahomaVassar A010010
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A0101020
Central OklahomaWUSTL A010010
Central OklahomaWUSTL A0101020
IowaVassar A010010
McGill ETexas A010010
Mississippi StateNYU B010010
Mississippi StateMcGill E010010
Mississippi StateMcGill E010010
Mississippi StateNYU B010010
Texas DNYU A010010
Ole MissTexas C010010
Colorado CollegeTexas B010010