relativistic particle From the energy-momentum relation of a free relativistic particle one gets the Hamilton function:

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Relativistic Particle From The Energy Momentum Relation Of A Free Relativistic Particle One Gets The Hamilton Function 1 (69.68 KiB) Viewed 25 times

relativistic particle From the energy-momentum relation of a free relativistic particle one gets the Hamilton function: H(F₁p) = √m²c²+p²c² 1) Calculate (p) using Hamilton's equations: ƏH = and pj = əpj Rearrange the result in terms of p(v) to derive the relativistic momentum-velocity relationship p(7) 2) Determine the Lagrangian L(7,7) by using the Legendre transformation of H 3) Expand the result for small velocities up to order v² The Hamiltonians equations is: dj Thank you ӘH Əqj