论文标题
海洛塔离散KDV方程和晶格正弦方程的立方体属性的一致性
Consistency around a cube property of Hirota's discrete KdV equation and the lattice sine-Gordon equation
论文作者
论文摘要
尚不清楚Hirota的离散的Korteweg-De Vries方程和晶格正弦式方程在立方体（CAC）属性周围具有一致性。在本文中，我们表明它们具有CAC属性。此外，我们还表明它们可以扩展到三维整数晶格上的系统。
It has been unknown whether Hirota's discrete Korteweg-de Vries equation and the lattice sine-Gordon equation have the consistency around a cube (CAC) property. In this paper, we show that they have the CAC property. Moreover, we also show that they can be extended to systems on the 3-dimensional integer lattice.
