Quantum Physics

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出版者:Springer
作者:James Glimm
出品人:
页数:535
译者:
出版时间:1987-05-04
价格:USD 119.00
装帧:Hardcover
isbn号码:9780387964768
丛书系列:
图书标签:
  • 物理 
  • 量子力学7 
  • Spy 
  • QFT 
  •  
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Describes fifteen years' work which has led to the construc- tion of solutions to non-linear relativistic local field e- quations in 2 and 3 space-time dimensions. Gives proof of the existence theorem in 2 dimensions and describes in de- tail many properties of the solutions.

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INGRID DAUBECHIES推荐The concept of a state as a ray in Hilbert space leads to the probability interpretation in quantum mechanics. This mathematical structure of quantization is a generalization of the theory of partial differential equations, very much as the latter generalizes the theory of ordinary differential equations.

评分

INGRID DAUBECHIES推荐The concept of a state as a ray in Hilbert space leads to the probability interpretation in quantum mechanics. This mathematical structure of quantization is a generalization of the theory of partial differential equations, very much as the latter generalizes the theory of ordinary differential equations.

评分

INGRID DAUBECHIES推荐The concept of a state as a ray in Hilbert space leads to the probability interpretation in quantum mechanics. This mathematical structure of quantization is a generalization of the theory of partial differential equations, very much as the latter generalizes the theory of ordinary differential equations.

评分

INGRID DAUBECHIES推荐The concept of a state as a ray in Hilbert space leads to the probability interpretation in quantum mechanics. This mathematical structure of quantization is a generalization of the theory of partial differential equations, very much as the latter generalizes the theory of ordinary differential equations.

评分

INGRID DAUBECHIES推荐The concept of a state as a ray in Hilbert space leads to the probability interpretation in quantum mechanics. This mathematical structure of quantization is a generalization of the theory of partial differential equations, very much as the latter generalizes the theory of ordinary differential equations.

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