Frontmatter.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. i, doi. 10.1515/acv-2023-frontmatter2
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Works matching IS 18648258 AND DT 2023 AND VI 16 AND IP 2
Results: 13
1
2
Dimension estimates for the boundary of planar Sobolev extension domains.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 517, doi. 10.1515/acv-2021-0042
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- Article
3
Interior and boundary regularity results for strongly nonhomogeneous p,q-fractional problems.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 467, doi. 10.1515/acv-2021-0040
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- Article
4
BV and Sobolev homeomorphisms between metric measure spaces and the plane.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 363, doi. 10.1515/acv-2021-0035
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5
HW<sup>2,2</sup><sub>loc</sub>-regularity for p-harmonic functions in Heisenberg groups.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 379, doi. 10.1515/acv-2021-0026
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- Article
6
Stationary sets of the mean curvature flow with a forcing term.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 391, doi. 10.1515/acv-2021-0019
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- Article
7
A Li–Yau inequality for the 1-dimensional Willmore energy.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 337, doi. 10.1515/acv-2021-0014
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- Article
8
Causal variational principles in the infinite-dimensional setting: Existence of minimizers.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 299, doi. 10.1515/acv-2021-0006
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- Article
9
Lipschitz regularity for degenerate elliptic integrals with 푝, 푞-growth.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 443, doi. 10.1515/acv-2020-0120
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- Article
10
Minimality of balls in the small volume regime for a general Gamow-type functional.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 503, doi. 10.1515/acv-2020-0112
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- Article
11
Liouville theorems and elliptic gradient estimates for a nonlinear parabolic equation involving the Witten Laplacian.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 425, doi. 10.1515/acv-2020-0099
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- Article
12
Approximation of the Willmore energy by a discrete geometry model.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 403, doi. 10.1515/acv-2020-0094
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- Article
13
Intrinsic scaling method for doubly nonlinear parabolic equations and its application.
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- Advances in Calculus of Variations, 2023, v. 16, n. 2, p. 259, doi. 10.1515/acv-2020-0109
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- Article