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He invented the famous Dirac equation which is describes the relativistic theory of charged particles.

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What was paul dirac famous invention?

Paul Dirac is most famous for his contribution to the development of quantum mechanics with his formulation of the Dirac equation, which describes the behavior of electrons moving at relativistic speeds. This equation successfully combined quantum mechanics with Albert Einstein's special theory of relativity, leading to significant advancements in the understanding of fundamental particles in physics.


Who discovered antimatter?

The existence of antimatter was first predicted by physicist Paul Dirac in 1928 as a consequence of his Dirac equation, which unified quantum mechanics and special relativity. The first observation of antimatter particles, specifically positrons, was made by physicist Carl D. Anderson in 1932 while studying cosmic rays.


Who won The Nobel Prize in Physics in 1933?

Erwin Schrodinger won The Nobel Prize in Physics in 1933.


What awards did paul daric win?

From Wikipedia: Dirac shared the 1933 Nobel Prize for physics with Erwin Schrödinger "for the discovery of new productive forms of atomic theory". Dirac was also awarded the Royal Medal in 1939 and both the Copley Medal and the Max Planck Medal in 1952. He was elected a Fellow of the Royal Society in 1930, an Honorary Fellow of the American Physical Society in 1948, and an Honorary Fellow of the Institute of Physics, London in 1971. He received the inaugural J. Robert Oppenheimer Memorial Prize in 1969. Dirac became a member of the Order of Merit in 1973.


How are the Kronecker delta and Dirac delta related in mathematical terms?

The Kronecker delta and Dirac delta are both mathematical functions used in different contexts. The Kronecker delta, denoted as ij, is used in linear algebra to represent the identity matrix. The Dirac delta, denoted as (x), is a generalized function used in calculus to represent a point mass or impulse. While they both involve the use of the symbol , they serve different purposes in mathematics.