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"The standard work in the fundamental principles of quantum
mechanics, indispensable both to the advanced student and to the
mature research worker, who will always find it a fresh source of
knowledge and stimulation." --Nature "This is the classic text on
quantum mechanics. No graduate student of quantum theory should
leave it unread"--W.C Schieve, University of Texas
Einstein's general theory of relativity requires a curved space
for the description of the physical world. If one wishes to go
beyond superficial discussions of the physical relations involved,
one needs to set up precise equations for handling curved space.
The well-established mathematical technique that accomplishes this
is clearly described in this classic book by Nobel Laureate P.A.M.
Dirac. Based on a series of lectures given by Dirac at Florida
State University, and intended for the advanced undergraduate,
"General Theory of Relativity" comprises thirty-five compact
chapters that take the reader point-by-point through the necessary
steps for understanding general relativity.
"The standard work in the fundamental principles of quantum
mechanics, indispensable both to the advanced student and to the
mature research worker, who will always find it a fresh source of
knowledge and stimulation." --Nature "This is the classic text on
quantum mechanics. No graduate student of quantum theory should
leave it unread"--W.C Schieve, University of Texas
2012 Reprint of 1955 Edition. Exact facsimile of the original
edition, not reproduced with Optical Recognition Software. Dirac is
widely regarded as one of the world's greatest physicists. He was
one of the founders of quantum mechanics and quantum
electrodynamics. His early contributions include the modern
operator calculus for quantum mechanics, which he called
transformation theory, and an early version of the path integral.
His relativistic wave equation for the electron was the first
successful attack on the problem of relativistic quantum mechanics.
Dirac founded quantum field theory with his reinterpretation of the
Dirac equation as a many-body equation, which predicted the
existence of antimatter and matter-antimatter annihilation. He was
the first to formulate quantum electrodynamics, although he could
not calculate arbitrary quantities because the short distance limit
requires renormalization. Dirac discovered the magnetic monopole
solutions, the first topological configuration in physics, and used
them to give the modern explanation of charge quantization. He
developed constrained quantization in the 1960s, identifying the
general quantum rules for arbitrary classical systems. These
lectures were given delivered and published during his tenure at
Princeton's Institute for Advanced Study in the 1930's.
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