Published package / CLIR
ckn.partial_regularity_1982
v0.1.0Caffarelli-Kohn-Nirenberg (1982): partial regularity -- the singular set of a suitable weak solution has parabolic 1-dimensional Hausdorff measure zero, not full smoothness
Authored metadata / not derived
Label
- Issuer
- L. Caffarelli, R. Kohn, L. Nirenberg, Communications on Pure and Applied Mathematics
- Jurisdiction
- no sovereign — the norm was not issued by an authority
- Kind of instrument
- treatise
- Status
- doctrine, not an act of authority
- What is pinned
- authored exposition, not the text of the act
verified The text of the package was checked against the pinned source by hand.
State of preservation
- official bytes1 edition
The bytes of the official publication are pinned.
Depth of formalisation
- EXECUTABLE 1
- a deriving node refers to the fragment — something is derived from it
- ANCHORED 0
- addressable by a semantic node, but nothing is derived
- SOURCE_ONLY 0
- the text is pinned and addressable, no references
The levels are computed from CLIR; authored markup for them does not exist: hand markup would mean that an author’s mistake silently changes the completeness report. This is not a share of the act: the share of the document covered by fragments is measured against the bytes of the pinned publication and is not computed here.
Sources
- Изложение теоремы частичной регулярности Caffarelli-Kohn-Nirenberg 1982 · CKN_EXPOSITION-1 · editions: 1
Try it
This package is not embedded in the workbench, and it has no “try it” button: the button would open emptiness. The embedded ones were chosen for the mechanics they show, not by the importance of the act — any other package can be executed by opening its directory in the workbench from disk.
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Cite
The address of a norm is immutable: contentHash is computed over the canonical bytes, and any edit of the package yields a different hash. The link below points not at “the latest version” but at specific bytes — what citation requires and a version number does not give.
Caffarelli-Kohn-Nirenberg (1982): partial regularity -- the singular set of a suitable weak solution has parabolic 1-dimensional Hausdorff measure zero, not full smoothness · CKN_EXPOSITION · ckn.partial_regularity_1982@0.1.0 · sha256:a9b47ddfc4dd5aa5bdc0e397ab0db0bbc5a06b8cb90a23ca6ac058cfcb2f9fe0