Online Koml\'os converges to mean curvature flow | Paper Citation Record

Observation f65a1cce-7147-4f5f-8e4f-0e93c45916df · outbound

This paper cites Smoothed analysis of the Koml´ os conjecture: Rademacher noise.

Online Koml\'os converges to mean curvature flow Smoothed analysis of the Koml´ os conjecture: Rademacher noise

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This paper cites On the structure of bad science matrices, 2025.

Online Koml\'os converges to mean curvature flow On the structure of bad science matrices, 2025

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Observation 1b2d5b87-ea74-4e14-82a3-328dc677b47c · outbound

This paper cites Spencer.The Probabilistic Method.

Online Koml\'os converges to mean curvature flow Spencer.The Probabilistic Method

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Observation 3706e2dd-41ef-4a50-a205-f70bae0948e4 · outbound

This paper cites Altschuler and Jonathan Niles-Weed.

Online Koml\'os converges to mean curvature flow Altschuler and Jonathan Niles-Weed

Reference 4

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Observation 9cab9d8e-82a4-4875-b42e-3bb8faaea695 · outbound

This paper cites Altschuler and Konstantin Tikhomirov.

Online Koml\'os converges to mean curvature flow Altschuler and Konstantin Tikhomirov

Reference 5

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Observation 748d62f3-bd64-4f8b-ae8c-4bea376c9044 · outbound

This paper cites Liu, and Mehtaab Sawhney.

Online Koml\'os converges to mean curvature flow Liu, and Mehtaab Sawhney

Reference 6

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Online Koml\'os converges to mean curvature flow Unresolved cited work

Reference 7

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Observation 84462c43-09c4-4098-bdc3-8032dd86fe8e · outbound

This paper cites Contraction of convex hypersurfaces in Euclidean space.Calculus of Variations and Partial Differential Equations, 2(2):151–171, 1994.

Online Koml\'os converges to mean curvature flow Contraction of convex hypersurfaces in Euclidean space.Calculus of Variations and Partial Differential Equations, 2(2):151–171, 1994

Reference 8

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Observation 17c457a6-a962-463b-bb5a-7d659282b804 · outbound

This paper cites Storage capacity in symmetric binary perceptrons.Journal of Physics A: Mathematical and Theoretical, 52(29):294003, June 2019.

Online Koml\'os converges to mean curvature flow Storage capacity in symmetric binary perceptrons.Journal of Physics A: Mathematical and Theoretical, 52(29):294003, June 2019

Reference 9

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Observation 834d1396-8de9-4890-9bd6-ffb1c704cc97 · outbound

This paper cites A Beck—Fiala-type theorem for Euclidean norms.European Journal of Combinatorics, 11(6):497– 500, 1990.

Online Koml\'os converges to mean curvature flow A Beck—Fiala-type theorem for Euclidean norms.European Journal of Combinatorics, 11(6):497– 500, 1990

Reference 10

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Observation 300a4167-a6a9-44a2-8448-7cf1c6c98f6f · outbound

This paper cites Balancing vectors and convex bodies.Studia Mathematica, 106(1):93–100, 1993.

Online Koml\'os converges to mean curvature flow Balancing vectors and convex bodies.Studia Mathematica, 106(1):93–100, 1993

Reference 11

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Observation 85264aa0-08a9-4de3-bccd-8eb1fca0d10a · outbound

This paper cites Balancing vectors and Gaussian measures of n-dimensional convex bodies.Random Structures & Algorithms, 12(4):351–360, 1998.

Online Koml\'os converges to mean curvature flow Balancing vectors and Gaussian measures of n-dimensional convex bodies.Random Structures & Algorithms, 12(4):351–360, 1998

Reference 12

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Observation 3b04aa99-9953-429b-8a8d-f6c83fea7edb · outbound

This paper cites Bandeira and Helmut B¨ olcskei.

Online Koml\'os converges to mean curvature flow Bandeira and Helmut B¨ olcskei

Reference 13

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Observation 99cb9b78-beb2-4a4b-8d2a-c0ef0be9582a · outbound

This paper cites Bandeira, Dmitriy Kunisky, Dustin G.

Online Koml\'os converges to mean curvature flow Bandeira, Dmitriy Kunisky, Dustin G

Reference 14

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Observation 202839ec-4590-4790-a13d-b6f2ee38cd29 · outbound

This paper cites A remark on Kashin’s discrepancy argument and partial coloring in the Koml´ os conjecture.Portugaliae Mathematica, 79(3):311–316, 2022.

Online Koml\'os converges to mean curvature flow A remark on Kashin’s discrepancy argument and partial coloring in the Koml´ os conjecture.Portugaliae Mathematica, 79(3):311–316, 2022

Reference 15

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Observation 36b818d7-c303-4d2d-b8b6-81065e8c0686 · outbound

This paper cites Constructive algorithms for discrepancy minimization.

Online Koml\'os converges to mean curvature flow Constructive algorithms for discrepancy minimization

Reference 16

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Observation f5d910d4-09de-425b-9a3f-6a7c9599ac1d · outbound

This paper cites Discrepancy theory and related algorithms.

Online Koml\'os converges to mean curvature flow Discrepancy theory and related algorithms

Reference 17

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Observation 8eb78805-02c9-4bfc-b7d4-fa48cdbe04ec · outbound

This paper cites An algorithm for Koml´ os conjecture matching Banaszczyk’s bound.

Online Koml\'os converges to mean curvature flow An algorithm for Koml´ os conjecture matching Banaszczyk’s bound

Reference 18

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Observation 86997526-6ec6-46cc-b9d9-8168796d4e35 · outbound

This paper cites The Gram–Schmidt walk: A cure for the Banaszczyk blues.Theory of Computing, 15(21):1–27, 2019.

Online Koml\'os converges to mean curvature flow The Gram–Schmidt walk: A cure for the Banaszczyk blues.Theory of Computing, 15(21):1–27, 2019

Reference 19

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Observation a23cec4c-a31c-4789-9ab9-c1719a181f6f · outbound

This paper cites Decoupling via affine spectral-independence: Beck-Fiala and Koml´ os bounds beyond Banaszczyk.

Online Koml\'os converges to mean curvature flow Decoupling via affine spectral-independence: Beck-Fiala and Koml´ os bounds beyond Banaszczyk

Reference 20

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Observation 6ee66b7d-7eee-4419-8bbd-355e04fa17b6 · outbound

This paper cites Online discrepancy minimization for stochastic arrivals.

Online Koml\'os converges to mean curvature flow Online discrepancy minimization for stochastic arrivals

Reference 21

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Observation 8e787c81-decf-4357-9176-db8f7bf3f75d · outbound

This paper cites Prefix Discrepancy, Smoothed Analysis, and Combinatorial Vector Balancing.

Online Koml\'os converges to mean curvature flow Prefix Discrepancy, Smoothed Analysis, and Combinatorial Vector Balancing

Reference 22

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Observation bc2b3c4f-a53f-4920-b02e-4b6d000440ec · outbound

This paper cites Smoothed Analysis of the Koml´ os Con- jecture.

Online Koml\'os converges to mean curvature flow Smoothed Analysis of the Koml´ os Con- jecture

Reference 23

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Observation 105c7ba6-0e87-4fe6-8ec6-33d4568f46ee · outbound

This paper cites Online vector balancing and geometric discrepancy.

Online Koml\'os converges to mean curvature flow Online vector balancing and geometric discrepancy

Reference 24

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Observation 2b612e54-feaa-4dea-ab94-9728d0783876 · outbound

This paper cites A Unified Approach to Discrepancy Minimization.

Online Koml\'os converges to mean curvature flow A Unified Approach to Discrepancy Minimization

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Online Koml\'os converges to mean curvature flow Unresolved cited work

Reference 26

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Observation 35fdc28a-3f45-4dc0-b9ef-999cbc5ed328 · outbound

This paper cites Springer, 1997.

Online Koml\'os converges to mean curvature flow Springer, 1997

Reference 27

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Observation 85ceb478-1e95-468f-9b6d-7c80b0a93bd7 · outbound

This paper cites Barles and P.

Online Koml\'os converges to mean curvature flow Barles and P

Reference 28

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Observation 7c48b075-df9b-4048-b3e2-1222834f3824 · outbound

This paper cites Integer-making.

Online Koml\'os converges to mean curvature flow Integer-making

Reference 29

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Observation 4e1d7a57-85a8-428f-be36-5f81873782cd · outbound

This paper cites Some remarks on the Gram-Schmidt walk algorithm and consequences for the Koml´ os conjecture.

Online Koml\'os converges to mean curvature flow Some remarks on the Gram-Schmidt walk algorithm and consequences for the Koml´ os conjecture

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Observation 56b44aa8-739c-4c31-83fe-3989549d1f22 · outbound

This paper cites Princeton Landmarks in Mathematics.

Online Koml\'os converges to mean curvature flow Princeton Landmarks in Mathematics

Reference 31

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Observation 25b0a2bb-cf7b-4fdd-8733-40d1498455ac · outbound

This paper cites Brakke.The motion of a surface by its mean curvature.

Online Koml\'os converges to mean curvature flow Brakke.The motion of a surface by its mean curvature

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Observation 5ba9e7e1-a446-4e5c-8fcf-3a8dfc4067d8 · outbound

This paper cites A representation formula for the mean curvature motion.

Online Koml\'os converges to mean curvature flow A representation formula for the mean curvature motion

Reference 33

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This paper cites Lecture notes on viscosity solutions, 2024.

Online Koml\'os converges to mean curvature flow Lecture notes on viscosity solutions, 2024

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Online Koml\'os converges to mean curvature flow Unresolved cited work

Reference 35

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Observation fa886f13-d62c-486d-8db7-c1795083dfc0 · outbound

This paper cites Tight hardness results for minimizing discrepancy.

Online Koml\'os converges to mean curvature flow Tight hardness results for minimizing discrepancy

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Observation c8e9d424-6abc-47a8-9c59-6c18dd1a2986 · outbound

This paper cites A mixed problem for the infinity laplacian via tug-of-war games.Calculus of Variations and Partial Differential Equations, 34(3):307–320, 2009.

Online Koml\'os converges to mean curvature flow A mixed problem for the infinity laplacian via tug-of-war games.Calculus of Variations and Partial Differential Equations, 34(3):307–320, 2009

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Observation 3b14765f-34f6-4495-8fe9-a4a1662ed091 · outbound

This paper cites A note on norms of signed sums of vectors.Advances in Geometry, 21(1):5–14, 2021.

Online Koml\'os converges to mean curvature flow A note on norms of signed sums of vectors.Advances in Geometry, 21(1):5–14, 2021

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Observation 2361851f-8c9a-4f1b-95dd-7a00b5a2387b · outbound

This paper cites Cambridge University Press, 2000.

Online Koml\'os converges to mean curvature flow Cambridge University Press, 2000

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Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 2ccfab0f-e79b-4ec3-a3e7-a634ca7d5b22 · outbound

This paper cites Springer Cham, 2014.

Online Koml\'os converges to mean curvature flow Springer Cham, 2014

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Observation ad303ebc-162f-4fce-ac3c-e5abc0dab8a4 · outbound

This paper cites Uniqueness and existence of viscosity solutions of generalized mean curvature flow equations.Proc.

Online Koml\'os converges to mean curvature flow Uniqueness and existence of viscosity solutions of generalized mean curvature flow equations.Proc

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Observation af8fcf63-98c9-49ea-8e5e-11499e1de0ec · outbound

This paper cites Gaussian discrepancy: A probabilistic relaxation of vector balancing.Discrete Applied Mathematics, 322:123–141, 2022.

Online Koml\'os converges to mean curvature flow Gaussian discrepancy: A probabilistic relaxation of vector balancing.Discrete Applied Mathematics, 322:123–141, 2022

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Observation b334fb8c-10a4-46ac-becf-b5943510ac3e · outbound

This paper cites Mean curvature flow.Bulletin of the American Mathematical Society, 52(2):297–333, 2015.

Online Koml\'os converges to mean curvature flow Mean curvature flow.Bulletin of the American Mathematical Society, 52(2):297–333, 2015

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This paper cites Costello.

Online Koml\'os converges to mean curvature flow Costello

Reference 45

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This paper cites Sur la forme int´ egro-diff´ erentielle des op´ erateurs dec∞ k danscsatisfaisant au principe du maximum.

Online Koml\'os converges to mean curvature flow Sur la forme int´ egro-diff´ erentielle des op´ erateurs dec∞ k danscsatisfaisant au principe du maximum

Reference 46

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Observation df00f011-a1f9-4392-b07e-9c3ed64eba6b · outbound

This paper cites User’s guide to viscosity solutions of second order partial differential equations.Bulletin of the American mathematical society, 27(1):1–67, 1992.

Online Koml\'os converges to mean curvature flow User’s guide to viscosity solutions of second order partial differential equations.Bulletin of the American mathematical society, 27(1):1–67, 1992

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Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 041eca49-8cef-41b2-b9bc-b8222feaf8fc · outbound

This paper cites Efficient algorithms for discrepancy minimization in convex sets.Random Structures & Algorithms, 53(2):289–307, 2018.

Online Koml\'os converges to mean curvature flow Efficient algorithms for discrepancy minimization in convex sets.Random Structures & Algorithms, 53(2):289–307, 2018

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Observation 94289afa-0884-4fc7-ac81-c9ce371aeded · outbound

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Online Koml\'os converges to mean curvature flow Motion of level sets by mean curvature

Reference 50

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Observation f140462a-c9c0-41db-a617-b3f79a68784c · outbound

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Online Koml\'os converges to mean curvature flow On the Beck-Fiala conjecture for random set systems.Random Structures & Algorithms, 54(4):665–675, 2019

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Observation 281184d2-4c29-4a83-995f-78a73dd20a98 · outbound

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Online Koml\'os converges to mean curvature flow The mean-field limit of online stochastic vector balancing, 2026

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Observation 06d6cf78-6404-4f7a-ac96-79002b095059 · outbound

This paper cites Springer, 2006.

Online Koml\'os converges to mean curvature flow Springer, 2006

Reference 53

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Observation 8b1c537e-486b-4934-805b-2051adae3920 · outbound

This paper cites On the discrepancy of random matrices with many columns.Random Structures & Algorithms, 57(1):64–96, 2020.

Online Koml\'os converges to mean curvature flow On the discrepancy of random matrices with many columns.Random Structures & Algorithms, 57(1):64–96, 2020

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Observation a675c2ad-33ab-42d8-80c0-b3dec72d7a2f · outbound

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Online Koml\'os converges to mean curvature flow Galambos.Asymptotic Theory of Extreme Order Statistics

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Observation c6dc6d63-fbec-4961-8cda-2d81f1d2c9c8 · outbound

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Online Koml\'os converges to mean curvature flow On some vector balancing problems.Studia Mathematica, 122(3):225–234, 1997

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Online Koml\'os converges to mean curvature flow Unresolved cited work

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This paper cites Springer, 2006.

Online Koml\'os converges to mean curvature flow Springer, 2006

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Observation 40e723c5-8386-4f11-b413-4a720a3afa78 · outbound

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Online Koml\'os converges to mean curvature flow Monographs in Mathematics

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Online Koml\'os converges to mean curvature flow On a lower bound for the extinction time of surfaces moved by mean curvature

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Observation d063cdeb-0f4f-4158-acdc-6b2545c3b9db · outbound

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Online Koml\'os converges to mean curvature flow Extremal properties of orthogonal parallelepipeds and their applications to the geometry of Banach spaces.Mathematics of the USSR-Sbornik, 64(1):85–96, 1989

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Observation 3278c32e-aa49-4ef1-8eab-869a118d3cd5 · outbound

This paper cites Rossi, and Jorge Ruiz-Cases.

Online Koml\'os converges to mean curvature flow Rossi, and Jorge Ruiz-Cases

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Observation aa73bff3-8f38-4b0b-a5e5-3fc380dac110 · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation b9476bc7-ef82-4674-af6d-bdc8f301ee03 · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 30341c52-1714-4bf0-8db0-fcf8e0db1d8b · outbound

This paper cites Sinan G¨ unt¨ urk.

Online Koml\'os converges to mean curvature flow Sinan G¨ unt¨ urk

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Observation 9aa220ab-b162-49b2-92af-d7f168d55892 · outbound

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Online Koml\'os converges to mean curvature flow Smoothed analysis with adaptive adversaries.J

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Observation e506ce98-5a00-4cc9-a81b-77986fb0cd69 · outbound

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Online Koml\'os converges to mean curvature flow On a conjecture of Komlos about signed sums of vectors inside the sphere.European Journal of Combinatorics, 9(1):33–37, 1988

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Observation e71e3c47-5707-49b8-9a5a-b517566aca6e · outbound

This paper cites Spielman, and Peng Zhang.

Online Koml\'os converges to mean curvature flow Spielman, and Peng Zhang

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Observation cb1294b9-3140-4adf-8699-cdebf4c7d39e · outbound

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Online Koml\'os converges to mean curvature flow A Fourier-analytic approach for the discrepancy of random set systems

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Observation ce607d26-b47a-4d19-a50d-bf37a54dfd46 · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 318e47ca-450d-4ccf-a888-7ac4cb15e4fa · outbound

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Online Koml\'os converges to mean curvature flow Flow by mean curvature of convex surfaces into spheres.Journal of Differential Geometry, 20(1):237– 266, 1984

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Observation 0fe848ac-6218-4590-b755-a380783f97ca · outbound

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Online Koml\'os converges to mean curvature flow Repeated games for non-linear parabolic integro-differential equations and integral cur- vature flows.Discrete and Continuous Dynamical Systems, 29(4):1517–1552, 2011

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Observation 5637f0ad-e23c-40af-88be-0c7bacbfab0a · outbound

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Online Koml\'os converges to mean curvature flow Online geometric discrepancy for stochastic arrivals with applica- tions to envy minimization, 2019

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Observation a2ac6996-9de6-4e26-b7ac-6b779927c2dc · outbound

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Online Koml\'os converges to mean curvature flow Bounds on the expectation of the maximum of samples from a Gaussian, 1998

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Observation 5db53ec7-9f7d-4f02-9b70-072e7e670d7e · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 8eaaef56-c4da-4a7d-8865-b8f552a38be7 · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation f209edc2-1486-4f31-ad45-2ccb1b928470 · outbound

This paper cites Kobzar and Robert V.

Online Koml\'os converges to mean curvature flow Kobzar and Robert V

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Observation bde934f8-2088-441c-9b0d-74bf6752301b · outbound

This paper cites Kobzar, Robert V.

Online Koml\'os converges to mean curvature flow Kobzar, Robert V

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Resolution: unresolved; no resolver link, observed 2026-07-13T05:37:39.878537Z

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Observation c2fdc2b0-9ba0-478c-a10c-d0f7970b6358 · outbound

This paper cites Kobzar, Robert V.

Online Koml\'os converges to mean curvature flow Kobzar, Robert V

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Observation 93b4951f-21bd-4ad6-b379-e486c0bcca74 · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 596d0076-e61e-4c6e-af6f-ec119a6a53d5 · outbound

This paper cites Kohn and Sylvia Serfaty.

Online Koml\'os converges to mean curvature flow Kohn and Sylvia Serfaty

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Observation 62726f40-af78-4d89-b4e4-4898d4a5794f · outbound

This paper cites Kohn and Sylvia Serfaty.

Online Koml\'os converges to mean curvature flow Kohn and Sylvia Serfaty

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Observation b34d7986-8866-4ea4-b84c-52002ef17157 · outbound

This paper cites Optimal online discrepancy minimization.

Online Koml\'os converges to mean curvature flow Optimal online discrepancy minimization

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Observation 6ff1a2c5-ff2b-4359-b3b3-4ec070b82c50 · outbound

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Online Koml\'os converges to mean curvature flow The discrepancy of unsatisfiable matrices and a lower bound for the Koml´ os conjecture constant.SIAM Journal on Discrete Mathematics, 37(2):586–603, 2023

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Observation 29b75702-9d69-4965-9949-7e3dd9d16212 · outbound

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Online Koml\'os converges to mean curvature flow Asymptotic bounds and online algorithms for average-case matrix discrepancy, 2025

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Observation 8c278d70-c768-4a41-baa6-e7e3665ca0ad · outbound

This paper cites Minimum curvature flow and martingale exit times.Electronic Journal of Probability, 29:1–32, 2024.

Online Koml\'os converges to mean curvature flow Minimum curvature flow and martingale exit times.Electronic Journal of Probability, 29:1–32, 2024

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Observation aaa26e28-3cb1-447d-aa80-a50909c063c7 · outbound

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Online Koml\'os converges to mean curvature flow Deterministic discrepancy minimization via the multiplicative weight update method

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Observation 007a43d0-8cdc-44fe-94df-7b1204f24499 · outbound

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Online Koml\'os converges to mean curvature flow A game-theoretic proof of convexity-preserving properties for motion by curvature.Indiana Univ

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Observation f308f4b4-a266-411d-ae13-3148ade0df23 · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation 69c5d5c5-c4ea-4a93-aea8-f011efb891ea · outbound

This paper cites Constructive discrepancy minimization by walking on the edges.SIAM Journal on Computing, 44(5):1573–1582, 2015.

Online Koml\'os converges to mean curvature flow Constructive discrepancy minimization by walking on the edges.SIAM Journal on Computing, 44(5):1573–1582, 2015

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Observation 35baa559-ce2f-4d66-ba9a-0fadf641bbb4 · outbound

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Online Koml\'os converges to mean curvature flow Springer Berlin, Heidelberg, 1999

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Observation 3f762e5a-273d-4df7-9968-a7129b30e0f8 · outbound

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Online Koml\'os converges to mean curvature flow Factorization norms and hereditary discrepancy.International Mathematics Research Notices, 2020(3):751–780, 02 2020

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Observation a0ff2945-5a6c-4dae-b4c9-85775cb702d4 · outbound

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Online Koml\'os converges to mean curvature flow On the role of convexity in isoperimetry, spectral gap and concentration.Inventiones mathematicae, 177:1 – 43, 2009

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Observation 1ff7d4b7-9bc0-4910-a7cd-8121e3fd7e2e · outbound

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Online Koml\'os converges to mean curvature flow The geometry of differential privacy: the sparse and approximate cases

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Observation 68357c5a-efae-4fa8-8386-cc9abf265a13 · outbound

This paper cites Optimal Non-Asymptotic Lower Bound on the Minimax Regret of Learning with Expert Advice.

Online Koml\'os converges to mean curvature flow Optimal Non-Asymptotic Lower Bound on the Minimax Regret of Learning with Expert Advice

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Observation caf63070-cc78-4f0d-867b-689e2b978e90 · outbound

This paper cites Applied Mathematical Sciences.

Online Koml\'os converges to mean curvature flow Applied Mathematical Sciences

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Observation 14f7d29b-0609-4a3d-a6dc-f78007a9f7c8 · outbound

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Online Koml\'os converges to mean curvature flow Tug-of-war and the infinity Laplacian.Journal of the American Mathematical Society, 22(1):167–210, 2009

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Observation 69abc23f-8616-4565-9502-13a83326f3c9 · outbound

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Online Koml\'os converges to mean curvature flow Discrepancy minimization via regularization

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Observation 95c53954-bbd4-4df9-beff-cd683d4b83dc · outbound

This paper cites an unresolved cited work.

Online Koml\'os converges to mean curvature flow Unresolved cited work

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Observation b0398dd3-f931-4171-ad61-2b981b128869 · outbound

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Online Koml\'os converges to mean curvature flow Constructive discrepancy minimization for convex sets.SIAM Journal on Computing, 46(1):224–234, 2017

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