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Current Accumulation for a Self Magnetic Field Calculation in a Finite-Element Gun Code

机译:有限元枪法中自磁场计算的电流累积

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We describe a novel current accumulation algorithm for the three-dimensional self magnetic field calculation in a charged-particle beam optics code. The current source is a charged-particle beam represented by a collection of numerically-integrated current-carrying rays. We compute the magnetic vector potential using edge basis functions and the curl-curl formulation of the finite-element method. The current accumulation algorithm takes advantage of a novel particle tracker that happens to be ideal for this application. We show that our source vector is compatible with the singular finite-element matrix, even with modest numerical integration errors. Thus, a conjugate gradient matrix solver works well, with no need for additional gauge conditions. We confirmed this behavior in a series of numerical tests on a small problem with incomplete linear and quadratic basis functions on a variety of element shapes.
机译:我们描述了一种新颖的电流累积算法,用于带电粒子束光学代码中的三维自磁场计算。电流源是带电粒子束,由一组数字积分的载流射线表示。我们使用边基函数和有限元方法的curl-curl公式计算磁矢量势。当前的累积算法利用了一种新颖的粒子跟踪器,该跟踪器恰好是此应用程序的理想选择。我们证明了我们的源向量与奇异的有限元矩阵兼容,即使存在适度的数值积分误差也是如此。因此,共轭梯度矩阵求解器可以很好地工作,而无需其他规范条件。我们在一系列数值测试中证实了这种行为,该数值测试是在各种元素形状上具有不完整的线性和二次基函数的小问题。

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