Titlebook: Metabolic Interconversion of Enzymes 1975; Fourth International Shmuel Shaltiel Conference proceedings 1976 Springer-Verlag Berlin Heidelbe

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G. M. Carlson,L. B. Tabatabai,D. J. Graveswhich fundamental quantum aspects of the theory such as radiative corrections and the renormalization group can be systematically and consistently addressed. The path integral method is suitable for both perturbative as well as non-perturbative studies, and is known to already provide a framework of

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O. M. Rosen,R. Rangel-Aldao,J. Alfano,C.-K. Chou,J. Erlichmant forms the basis for a modern treatment of gauge theories.S.The book covers the theory of Quantum Gravitation from the point of view of Feynman path integrals. These provide a manifestly covariant approach in which fundamental quantum aspects of the theory such as radiative corrections and the reno

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J. Larner,Y. Takeda,H. B. Brewer,L. C. Huang,R. Hazen,G. Brooker,F. Murad,P. Roachwhich fundamental quantum aspects of the theory such as radiative corrections and the renormalization group can be systematically and consistently addressed. The path integral method is suitable for both perturbative as well as non-perturbative studies, and is known to already provide a framework of

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A. Gutman,M. Avni,V. Barasht forms the basis for a modern treatment of gauge theories.S.The book covers the theory of Quantum Gravitation from the point of view of Feynman path integrals. These provide a manifestly covariant approach in which fundamental quantum aspects of the theory such as radiative corrections and the reno

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S. D. Killilea,E. Y. C. Lee,H. Brandt,W. J. Whelant forms the basis for a modern treatment of gauge theories.S.The book covers the theory of Quantum Gravitation from the point of view of Feynman path integrals. These provide a manifestly covariant approach in which fundamental quantum aspects of the theory such as radiative corrections and the reno

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H. G. Hers,L. Hue,F. Bontemps,W. Stalmanswhich fundamental quantum aspects of the theory such as radiative corrections and the renormalization group can be systematically and consistently addressed. The path integral method is suitable for both perturbative as well as non-perturbative studies, and is known to already provide a framework of

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