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Physics Benchmarks of String theory 4: More Appli
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sage 发表文章数: 1125 |
Physics Benchmarks of String theory 4: More Appli After all the previous advances, people are eager to apply string theory to the real world. They encounter some practical problems. These problems seems to be serious at that time, although less serious from what we know now. The first problem is that there seems to be no obvious way to implement non-abelian gauge symmetry while we know it a least should contain the strong and weak interactions. The invention of the Heterotic string by David Gross, Jeff Harvey, Emil Martinec and Ryan Rohm solved this problem in the closed string framework. It also predicts two, and only two, possible unification gauge group. At that moment, string theory got the FIRST most realistic framework to apply to our world. It seems to be the correct model (although we realize now that there are other possibilities). Heterotic string will go down the history as the first hint that string theory might be the model of the real world. Superstring theory lives in 10 dimensions. In order to be the fundamental physics theory of our world, 6 of those dimensions must form a compact manifold. There was a series of questions asked at that time as to which manifold to use, also guided by physics requirements. We observe chiral fermion at low energy. One class of compact manifold with chiral fermions has singularities, called orbifold. The technical problem of doing string theory on orbifold was solved by Dixon, Harvey, Vafa, and Witten. We do not observe supersymmetry in nature yet. From this and other physics reasons, it is desirable to have compactifications with N=1 supersymmetry. Orbifold could break enough supersymmetry to satisfy this condition. On the other hand, a set of so called Calabi-Yau manifolds could also be used to achieve the same purpose. It was first developed by Candelas, Horowitz, Strominger, and Witten.
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轩轩 发表文章数: 1352 |
Re: Physics Benchmarks of String theory 4: More Appli On the other hand, a set of so called Calabi-Yau manifolds could also be used to achieve the same purpose. It was first developed by Candelas, Horowitz, Strominger, and Witten. 卡丘紧化要满足多少物理要求???? 只听说要让它上面只有一个killing旋量,但这个是数学要求。翻译成物理是什么 引力是非局部的,量子力学也是非局部的。《相对论通俗演义》 i will love you till the null infinity.
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sage 发表文章数: 1125 |
Re: Physics Benchmarks of String theory 4: More Ap >只听说要让它上面只有一个killing旋量,但这个是数学要求。翻译成物理 >是什么 N=1 supersymmetry. There is only one copy of susy generators, that killing spinor.
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