朗克尔 - 瓦茨弦
The Runkel-Watts string
AI总结：
该研究引入并求解通过耦合Liouville CFT与广义Runkel-Watts CFT得到的二维弦理论，经取极限导出弦振幅全亏格公式并建立对偶性，可解释为与引力耦合的二维\(SU(2)\)杨 - 米尔斯理论，还与其他最小弦构造相关。
AI中文摘要：
我们引入并求解了通过将刘维尔共形场论（Liouville CFT）与广义朗克尔 - 瓦茨共形场论（generalized Runkel-Watts CFT）耦合得到的一族新的二维弦理论。通过对复刘维尔弦取适当极限，我们导出了其弦振幅的全亏格公式，并建立了与矩阵积分的对偶性。我们解释说它可被解释为与引力耦合的二维\(SU(2)\)杨 - 米尔斯理论。我们表明它还直接与其他最小弦构造相关，如\(A\)系列最小弦。
英文摘要：
We introduce and solve a new family of two-dimensional string theories obtained by coupling Liouville CFT to the generalized Runkel-Watts CFT. By taking an appropriate limit of the complex Liouville string, we derive an all-genus formula for its string amplitudes, and formulate a duality with a matrix integral. We explain that it can be interpreted as 2d SU(2) Yang-Mills theory coupled to gravity. We show that it also directly relates to other minimal string constructions such as the A-series minimal string.
