forked from EduCraft/curriculum-project-hub
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c73a2c903f
Real-content fixture for the end-to-end pipeline. TH-141 (39 parts: 22 segment, 15 lemma, 2 example) migrated from the prototype's typst `#let parts` manifest to ADR-0008: declarative manifest.toml (project+info+ordered parts+targets) + per-element element.toml (kind + scalars; examples carry `source`). Content .typ files copied byte-identical (no math corruption); per-element main.typ + meta.toml dropped (wiring is now generated). Part order matches source exactly; 5 lemmas have no proof.typ (optional); no cross-file imports / paralearn refs / figs. Co-Authored-By: Claude Opus 4.8 (1M context) <noreply@anthropic.com>
4 lines
393 B
Typst
4 lines
393 B
Typst
== Lennard–Jones 对势积分
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缺键模型把分子间作用力简化为最近邻间存在的离散键。若代之以连续对势函数 $u(r)$、对表面分子与下半空间所有分子之间的相互作用直接积分，得到的标度律应当与缺键模型一致，并与最初的量纲分析 @量纲估计 互为印证。本节以 Lennard–Jones 6-12 势为例完成这一积分。
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