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system of particles sentence in Hindi

"system of particles" meaning in Hindisystem of particles in a sentence
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  • In each of the above cases, for a system of particles, the total angular momentum is just the sum of the individual particle angular momenta, and the centre of mass is for the system.
  • For a system of particles going off in different directions, the invariant mass of the system is the analog of the rest mass, and is the same for all observers, even those in relative motion.
  • This approach can be extended to fields rather than a system of particles ( see below ), and underlies the path integral formulation of quantum mechanics, and is used for calculating geodesic motion in general relativity.
  • What I got from Bayer's book is that physicists are finding applications for information theory in physics, so that the physical information encoded in a system of particles may in fact have real physical meaning.
  • For a system of particles, the distribution P _ A for a variable A is defined through the expression P _ AdA which is the fraction of particles that have values for A between A and A + dA
  • For a rigid rotor  i . e . system of particles which can rotate freely about any axes, not bound in any potential ( such as free molecules with negligible vibrational triple chemical bonds ), Hamiltonian is:
  • In fact, if all the microscopic physical processes are reversible ( see discussion below ), then the Second Law of Thermodynamics can be proven for any isolated system of particles with initial conditions in which the particles states are uncorrelated.
  • But simultaneity is relative, so another observer will measure different 4-momenta, and hence the total 4-momentum for system of particles will be different for the two observers, which contradicts what a 4-vector is.
  • *AP Physics C : Mechanics studies Newtonian mechanics, with units on kinematics; Newton s laws of motion; work, energy, and power; systems of particles and linear momentum; circular motion and rotation; and oscillations and gravitation.
  • Specifically, it states that the kinetic energy of a system of particles is the sum of the kinetic energy associated to the movement of the center of mass and the kinetic energy associated to the movement of the particles relative to the center of mass.
  • In statistical mechanics, a "'grand canonical ensemble "'is the statistical ensemble that is used to represent the possible states of a mechanical system of particles that is being maintained in thermodynamic equilibrium ( thermal and chemical ) with a reservoir.
  • Note that the invariant mass of a system of particles may be more than the sum of the particles'rest masses, since kinetic energy in the system center-of-mass frame and potential energy from forces between the particles contribute to the invariant mass.
  • The conservation of both relativistic and invariant mass applies even to systems of particles created by pair production, where energy for new particles may come from kinetic energy of other particles, or from one or more photons as part of a system that includes other particles besides a photon.
  • "In " and " out " states are states in Heisenberg picture so they should not be thought to describe particles at a definite time, but rather to describe the system of particles in its entire evolution, so that the S-matrix element:
  • A quantitative description of the nuclear force relies on partially empirical equations that model the internucleon potential energies, or potentials . ( Generally, forces within a system of particles can be more simply modeled by describing the system's potential energy; the negative gradient of a quantum mechanical properties of the nucleon system.
  • In statistical mechanics, the "'radial distribution function "', ( or "'pair correlation function "') g ( r ) in a system of particles ( atoms, molecules, colloids, etc . ), describes how density varies as a function of distance from a reference particle.
  • 1899 : Hendrik Lorentz derived the correct ( up to a certain factor \ epsilon ) relations for accelerations, forces and masses between a resting electrostatic systems of particles S _ { 0 } ( in a stationary aether ), and a system S emerging from it by adding a translation, with k as the Lorentz factor:
  • We have a pschological sense that particles like electrons are more vital because we tend to work with them more often, but the entire system of particles is not seperable; you must take them all, because the laws that created the top quark also created the electron; you could not create a universe with one and not the other.
  • In classical mechanics, the movement of a particle ( or system of particles ) is completely determined by the Hamiltonian H ( q, p, t ), a function of the generalized coordinates " q ", generalized velocities \ dot { q } = \ mathrm { d } q / \ mathrm { d } t and its conjugate momenta:
  • In Lagrangian mechanics, the trajectory of a system of particles is derived by solving the Lagrange equations in one of two forms, either the " Lagrange equations of the first kind ", which treat constraints explicitly as extra equations, often using Lagrange multipliers; or the " Lagrange equations of the second kind ", which incorporate the constraints directly by judicious choice of generalized coordinates.
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