Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films | Paper Citation Record

Observation 5b4f4957-d3f2-464e-9b2a-f0a827a31f86 · outbound

This paper cites , The parallel translation on a smooth surface.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , The parallel translation on a smooth surface

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This paper cites , C^ 1, -isometric immersions of Riemannian spaces , Doklady Akad.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , C^ 1, -isometric immersions of Riemannian spaces , Doklady Akad

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This paper cites , Irregular C^ 1, -surfaces with analytic metric , Sib.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Irregular C^ 1, -surfaces with analytic metric , Sib

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This paper cites and Inauen, D.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Inauen, D

Reference 4

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This paper cites A Nash-Kuiper theorem for isometric immersions beyond Borisov's exponent.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films A Nash-Kuiper theorem for isometric immersions beyond Borisov's exponent

Reference 5

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Observation 67983139-b800-4dd6-8495-4c1865081305 · outbound

This paper cites and Lewicka, M.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Lewicka, M

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This paper cites and Inauen D.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Inauen D

Reference 7

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Observation c356c2d5-e7e8-481f-bc47-60077e4cb458 · outbound

This paper cites and Sz\'ekelyhidi Jr., L.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Sz\'ekelyhidi Jr., L

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Observation 52ade7ec-3889-413a-8417-fe867c6d9c0e · outbound

This paper cites and Sz\' e kelyhidi, Jr., L.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Sz\' e kelyhidi, Jr., L

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This paper cites and Sz\' e kelyhidi, Jr., L.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Sz\' e kelyhidi, Jr., L

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This paper cites atze \"uber die Starrheit der Eifl\.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films atze \"uber die Starrheit der Eifl\

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This paper cites and Sz\'ekelyhidi Jr., L.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Sz\'ekelyhidi Jr., L

Reference 12

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This paper cites and Sz\'ekelyhidi Jr., L.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Sz\'ekelyhidi Jr., L

Reference 13

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This paper cites and Inauen D.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Inauen D

Reference 14

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This paper cites , Partial differential relations , Volume 9 of ``Ergebnisse der Mathematik und ihrer Grenzgebiete'' (3) [Results in Mathematics and Related Areas (3)].

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Partial differential relations , Volume 9 of ``Ergebnisse der Mathematik und ihrer Grenzgebiete'' (3) [Results in Mathematics and Related Areas (3)]

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This paper cites , Isometric embeddings of Riemannian manifolds.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Isometric embeddings of Riemannian manifolds

Reference 16

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This paper cites and Nirenberg, L.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Nirenberg, L

Reference 17

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This paper cites Uber die Starrheit der Eifl\.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films Uber die Starrheit der Eifl\

Reference 18

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Observation 220cdc2b-507c-456b-bd93-b3b7050cd05c · outbound

This paper cites , Flexibility of codimension one C^ 1, isometric immersions arXiv:2603.08382 (2026).

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Flexibility of codimension one C^ 1, isometric immersions arXiv:2603.08382 (2026)

Reference 19

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This paper cites The Monge-Ampere system in dimension two and codimension three.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films The Monge-Ampere system in dimension two and codimension three

Reference 20

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Observation ba190a52-c01b-4e5f-830c-144be5db335b · outbound

This paper cites and Lewicka, M.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Lewicka, M

Reference 21

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This paper cites , A proof of Onsager’s conjecture.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , A proof of Onsager’s conjecture

Reference 22

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Observation 405f42d5-bbe9-4058-887d-04075f84c15a · outbound

This paper cites , Implicit function theorems and isometric embeddings , Annals of Mathematics, 95 (2):191--225, (1972).

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Implicit function theorems and isometric embeddings , Annals of Mathematics, 95 (2):191--225, (1972)

Reference 23

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This paper cites , Isometric embedding of a smooth compact manifold with a metric of low regularity , Ark.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Isometric embedding of a smooth compact manifold with a metric of low regularity , Ark

Reference 24

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This paper cites , On C^1 -isometric imbeddings.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , On C^1 -isometric imbeddings

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This paper cites , The Monge-Amp\`ere system: convex integration in arbitrary dimension and codimension , SIAM J.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , The Monge-Amp\`ere system: convex integration in arbitrary dimension and codimension , SIAM J

Reference 26

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This paper cites , The Monge-Amp\`ere system: convex integration with improved regularity in dimension two and arbitrary codimension , Diff.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , The Monge-Amp\`ere system: convex integration with improved regularity in dimension two and arbitrary codimension , Diff

Reference 27

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This paper cites , The Monge-Amp\`ere system in dimension two: a regularity improvement , J.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , The Monge-Amp\`ere system in dimension two: a regularity improvement , J

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This paper cites , Full flexibility of isometric immersions of metrics with low H\"older regularity in Poznyak theorem's dimension , arXiv:2511.16305.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Full flexibility of isometric immersions of metrics with low H\"older regularity in Poznyak theorem's dimension , arXiv:2511.16305

Reference 29

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Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films Unresolved cited work

Reference 30

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This paper cites and Lucic, D.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Lucic, D

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This paper cites and Pakzad, R.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Pakzad, R

Reference 32

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This paper cites and Pakzad, M.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films and Pakzad, M

Reference 33

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Observation 2277a974-9679-4090-82e9-d1b4a448bf6f · outbound

This paper cites , The imbedding problem for Riemannian manifolds , Ann.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , The imbedding problem for Riemannian manifolds , Ann

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This paper cites , C ^1 isometric imbeddings , Ann.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , C ^1 isometric imbeddings , Ann

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Observation 0c68ee8d-7630-44b5-8bec-b83a8e05a56a · outbound

This paper cites , Surfaces with bounded extrinsic curvature (Russian), Kharhov, (1956).

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Surfaces with bounded extrinsic curvature (Russian), Kharhov, (1956)

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This paper cites , Extrinsic geometry of convex surfaces , Translation of Mathematical Monographs, 35 , American Math.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Extrinsic geometry of convex surfaces , Translation of Mathematical Monographs, 35 , American Math

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This paper cites , Isometric imbedding of two-dimensional R iemannian metrics in E uclidean spaces , Uspehi Mat.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films , Isometric imbedding of two-dimensional R iemannian metrics in E uclidean spaces , Uspehi Mat

Reference 38

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This paper cites Uber die Bestimmung einer geschlossenen konvexen Fl\.

Flexibility of the isometric immersion system in arbitrary dimension and codimension and the energy scaling of prestrained thin films Uber die Bestimmung einer geschlossenen konvexen Fl\

Reference 39

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