V2EX tensor network

Tensor Network

定义 Definition

Tensor network(张量网络):用图结构把多个张量(多维数组)连接起来的一种表示方法,通过共享指标(连线)来表达整体的高维对象(如量子多体波函数、概率分布或大规模参数),常用于压缩表示、加速计算与揭示结构(例如纠缠结构或变量依赖关系)。在量子物理、数值线性代数与机器学习中很常见。

发音 Pronunciation (IPA)

/tnsr ntwk/

例句 Examples

Tensor networks can represent certain quantum states efficiently.
张量网络可以高效地表示某些量子态。

By contracting a tensor network, the algorithm computes the partition function much faster than brute force.
通过对张量网络进行缩并(收缩),该算法能比直接穷举更快地计算配分函数。

词源 Etymology

tensor 源自拉丁语词根 tendere(“拉伸、伸展”),在数学与物理中引申为能在不同坐标变换下遵循特定规律的量(后也常指多维数组形式的张量)。networknet(网)+ work(工作/结构)构成,表示由节点与连结组成的网络结构。合起来 tensor network 就是“由张量构成并以网络方式连接的结构”。

相关词 Related Words

文学/著作中的用例 Literary / Notable Works

  • Roman Orús, A Practical Introduction to Tensor Networks: Matrix Product States and Projected Entangled Pair States(综述与入门文章,常直接使用“tensor network”术语)
  • Frank Verstraete, J. Ignacio Cirac, José I. Latorre, et al., Renormalization-group transformations on quantum states(张量网络与重整化相关经典文献)
  • Ulrich Schollwck, The density-matrix renormalization group in the age of matrix product states(系统讨论 MPS/张量网络框架)
  • Guifré Vidal, Entanglement Renormalization(提出 MERA 等张量网络思想的重要论文)
  • Michael Levin & Cody P. Nave, Tensor renormalization group approach to two-dimensional classical lattice models(TRG 方法代表性论文)
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