What is Hamilton: Definition and 74 Discussions

Hamilton: An American Musical is a sung-and-rapped-through musical by Lin-Manuel Miranda. It tells the story of American Founding Father Alexander Hamilton. Miranda said he was inspired to write the musical after reading the 2004 biography Alexander Hamilton by Ron Chernow. The show draws heavily from hip hop, as well as R&B, pop, soul, and traditional-style show tunes. It casts non-white actors as the Founding Fathers and other historical figures. Miranda described Hamilton as about "America then, as told by America now".From its opening, Hamilton received critical acclaim. It premiered Off-Broadway on February 17, 2015, at the Public Theater, with Miranda playing the role of Alexander Hamilton, where its several-month engagement was sold out. The musical won eight Drama Desk Awards, including Outstanding Musical. It then transferred to the Richard Rodgers Theatre on Broadway, opening on August 6, 2015, where it received uniformly positive reviews and high box office sales. At the 70th Tony Awards, Hamilton received a record-breaking 16 nominations and won 11 awards, including Best Musical. It received the 2016 Pulitzer Prize for Drama. A filmed version of the Broadway production was released in 2020 on Disney+.
The Chicago production of Hamilton began preview performances at the CIBC Theatre in September 2016 and opened the following month. The West End production opened at the Victoria Palace Theatre in London on December 21, 2017, following previews from December 6 and winning seven Olivier Awards in 2018, including Best New Musical. The first U.S. national tour began in March 2017. A second U.S. tour opened in February 2018. Hamilton's third U.S. tour began January 11, 2019, with a three-week engagement in Puerto Rico in which Miranda returned to the role of Hamilton.

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  1. A

    Complex numbers and hamilton quaternions generate [tex]M_{2}(C)[/tex]

    How can M_{2}(\mathbb{C}) be written as a combination of elements of \mathbb{C} and elements of \mathbb{H}?
  2. P

    Solving Hamilton Equations with Limited Knowledge

    Homework Statement [PLAIN]http://img411.imageshack.us/img411/4412/sssa.jpg Homework Equations The Attempt at a Solution Actually I have very basic knowledge of university physics and math, so the only things I've done are calculating Hamilton equations (I hope correctly)...
  3. E

    Why cant Hamilton mechanics deal with friction

    I know the Liouville's theorem. but i just can't understand. so i considered an example of friction: ma=-bv; and the Lagrange is: L=1/2 mv^{2}+bxv /b is a coefficient of friction/ after i substituted it into Hamilton formulation, it turns out to be: ma=0 so the friction is vanished...
  4. P

    Movement of planet in central force - hamilton mechanics

    Hello, sorry for my English:D Homework Statement I am trying to find motion equations for a mass moving around a big mass (ex. planet around sun), assumption is that the mass in middle is static (so this can be reduced to moving of mass around central force in middle of cartesian system), and...
  5. S

    Hamilton and Lagrange functions

    The hamilton function of a particle in two dimensions is given by H = (p\stackrel{2}{x})/2m + (p\stackrel{2}{y})/2m + apxpy + U(x,y) Obtain the Hamiltonian equations of motion. Find the corresponding Lagrange function and Lagrange equations. Would it be px = dH/dpy (of course it...
  6. B

    Does the Hamiltonian Symmetry Extend to All N Dimensions?

    Homework Statement I shall consider the Hamilton H(q,p)=1/2\sum{p_l^2}+1/2\sum{q_l^2}+\gamma(\sum{q_l^2})^2 all the sums if from l=1 to l=N. (gamma is bigger or equal to zero) I shall discuss the symmetry/asymmetry plus determine that the form of the qeneral solution is qualitative...
  7. K

    Deriving the canonical equations of Hamilton

    As i know there are several diffrent way to derive the canonical equations. Some of them starts from a physical principle like Hamilton's principle or the Lagrange equations. But it can be derived also by simply make a Legendre transormation on the Lagrange function and then make...
  8. K

    Expected Value of the Hamilton operator

    Homework Statement I have to calculate the expected value of the Hamilton operator (average energy) of a two, non interacting, identical particle system. Thus these particles can be bosons or fermions, but at the moment I just want to look at fermions. Homework Equations...
  9. H

    Need suggestion about Laplacian and Hamilton Operator

    Hi, Someone has some suggestion about self-study book about "Laplacian" and "Hamilton Operator". Thanks
  10. B

    Commutativity Equation Of Hamilton and Position Operators

    How can we show \left[\hat{H},\hat{x}\right]=\frac{-i\hbar}{m} \hat{p_{x}} ?
  11. D

    Understanding the Relationship between Hamilton and Momentum Operators

    why i\hbar(\partial/\partialt+i\Omega)=i\hbarexp(-i\Omegat)\partial/\partialtexp(i\Omegat)
  12. A

    F1 Enthusiasts: Who's Better - Alonso or Hamilton?

    hi all F1 enthusiasts(if there are some here), i would like yo know who ,according to you, is better, ALONSO Vs HAMILTON? my money is on Hamilton, Mclaren purposely didnt allow Hamilton to run the last flying lap(Monaco GP), when he still could have got another go. he was light on fuel, so...
  13. V

    Is Lambda an Eigenvalue of A in the Cayley-Hamilton Theorem Proof?

    i met a proof to cayley hamilton theorem and have some questions. It uses that lambda*I - A is invertible. But lambda is surely an eigenvalue of A and 1/(lamda*I - A) is not legit so how is it legal to use that.
  14. S

    Hamilton nuclear reactor analysis

    pleas interduce a site that contain hamilton nuclear reactor analysis books chapter problem solution tnx.
  15. F

    Can't get Hamilton and Lagrangian stuff

    I'm really confused when using Hamilton and lagrangian equations, and have read loads of documents on it, but its not getting any clearer, I was hoping someone might be able to help me. Thanks in advance...
  16. P

    Help Needed in Hamilton for Physics Course - Tutor Wanted

    Is there anyone in the Hamilton area who is willing to tutor me so I can pass my undergrad introductory physics course? I really need some serious help. Thanks, Physics DUD :cry:
  17. E

    Hamilton Jacobi equation,

    Let be the S function being the action in physics S=S(x,y,z,t) satisfying the equation: \frac{dS}{dt}+(1/2m)(\nabla{S})^{2}+V(x,y,z,t)=0 where V is the potential is there any solution (exact) to it depending on V?
  18. Pyrrhus

    Intermediate Dynamics Books for Lagrange, Hamilton & Canonical Transformations

    Hello, I'm looking for a good Dynamics Book. I got Engineering Mechanics: Dynamics by Andrew Pytel and Jaan Kiusalaas, but it's fairly introductional, i also got Classical Mechanics by Goldstein, which is advanced. I am looking for intermediate level. I am looking mainly to learn the Lagrange...
  19. A

    Problem: linear dep. of time in hamilton

    Hello I am having a litte problem solving h=[ p^2 / (2m) ] + mAxt where m, A are constants. initial conditions: t=0, x=0, p= mv Supposedly sol this with Hamiltons principal function. A hint for start would be nice Thanks in Advance
  20. E

    Strange Hamilton Jacobi equation

    let be (dS/dt)+(gra(S))^2/2m+(LS)+V(x) where L is the Laplacian Operator and V is the potential...could it be considered as the Hamiltan Jacobi equation for a particle under a potential Vtotal=V(x)+(LS) where S is the action
  21. S

    Pendulum Using Lagrange And Hamilton

    i have been given a problem involving a pendulum, where its support point is accelerating vertically upward. The period of the pendulum is required. Anybody have any idea how to start this one? is it not just 2pi(L/g-a)^1/2?
  22. M

    How are the Riemann tensor of curvature and the Hamilton operator connected?

    Does someone here knows something about how tensor of curvature (Riemann) and the hamilton operator associated with a particle are connected ? Makes this question sense ? Thanks
  23. M

    Understanding the Hamilton Operator and its Matrix Representation

    Certainly a simple question but I am lost; can the Hamilton operator of a particle be a matrix [H] ? If yes, must this matrix be self adjoint [H = h(i,j)] = [H = h(j,i)]*? And if yes: why or because of why ? Thanks
  24. F

    Hamiltonian and Lagrangian Mechanics: Online Resource

    Does anyone know of a good online resource on Lagrangian and Hamiltonian mechanics?
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