matrix mechanics वाक्य
उदाहरण वाक्य
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- The Formulation of Matrix Mechanics and Its Modifications 1925 1926 . ")
- In 1925, Born and Heisenberg formulated the matrix mechanics representation of quantum mechanics.
- The act of measurement in matrix mechanics'collapses'the state of the system.
- In 1925, Born and Werner Heisenberg formulated the matrix mechanics representation of quantum mechanics.
- Matrix mechanics was the first conceptually autonomous and logically consistent formulation of quantum mechanics.
- In the matrix mechanics formulation, the unitary, and the operators can be represented as matrices.
- In matrix mechanics, the commuting self-adjoint operators representing observables are subject to similar uncertainty limits.
- They led to the development of matrix mechanics, the first form of modern quantum mechanics.
- In matrix mechanics, the correspondence principle was built in and was used to construct the theory.
- These were called the selection rules, which were a puzzle until the advent of matrix mechanics.
- The fundamental commutation relation of matrix mechanics,
- Werner Heisenberg's matrix mechanics was the first successful attempt at replicating the observed quantization of atomic spectra.
- An example is found in the matrix mechanics introduced by unit matrix, where' is the reduced Planck constant.
- In the last half of 1925, Heisenberg and Max Born published their matrix mechanics formulation of quantum mechanics.
- Those who applied the methods of linear algebra included Werner Heisenberg, Max Born, and others, developing " matrix mechanics ".
- In the second letter, dated 5 May, Heisenberg wrote down in some detailed equations expressing the transition to his matrix mechanics.
- In that book, Dirac incorporated the previous work of Werner Heisenberg on matrix mechanics and of Erwin Schr�dinger on delta function.
- Matrix mechanics, on the other hand, came from the Bohr school, which was concerned with discrete energy states and quantum jumps.
- Heisenberg went on to reformulate all of quantum theory in terms of a version of these transition matrices, creating matrix mechanics.
- The Heisenberg picture is the formulation of matrix mechanics in an arbitrary basis, in which the Hamiltonian is not necessarily diagonal.
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