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Index Theorem, ADHM and Tachyon

机译:指数定理,ADHM和Tachyon

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摘要

The tremendous success of string theory in reproducing/predicting physical quantities in ordinary field theories partially owes to the fact that these nonperturbative effects have counterpart in string theory, as D-branes within D-branes The most well-known example is the instantons in 4 dimensional Yang-Mills theory, which are considered to be equivalent to a bound state of DO-branes and D4-branes. The equivalence, so far, has been supported by various consistency checks such as supersymmetries preserved, charges, masses and so on. Precisely speaking, the instantons are gauge field configurations on the D4-brane world volume theory at low energy. This means that for small size of instantons the instanton configurations would receive stringy a1 corrections. Thus the instanton gauge configuration is trustable only for large size of the instantons. On the other hand, the DO-branes are pointlike, and the DO-brane description, using the low energy effective action, should be valid in completely opposite parameter regions. This kind of problems are generic for arguments based on BPS properties and very difficult to solve Therefore it is very interesting to connect these two descriptions explicitly.
机译:弦论在普通场论中重现/预测物理量方面的巨大成功部分归因于以下事实,即这些非微扰效应与弦论相对应,例如D谱中的D谱。最著名的例子是4中的瞬时子。维杨米尔斯理论,被认为等同于DO-脑和D4-脑的结合态。到目前为止,等价性已得到各种一致性检查的支持,例如是否保留了超对称性,电荷,质量等。准确地说,这些瞬时子是D4叶片世界体积理论上低能时的轨距场配置。这意味着对于小尺寸的实例,实例配置将获得严格的a1校正。因此,瞬时量规配置仅可用于较大尺寸的瞬时。另一方面,DO叶片是点状的,使用低能量有效作用的DO叶片描述应该在完全相反的参数区域内有效。这种问题对于基于BPS属性的参数是通用的,很难解决。因此,明确地将这两个描述联系起来非常有趣。

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