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Select item 108218561.

Variable-coefficient parabolic theory as a high-dimensional limit of elliptic theory

Blair Davey, Mariana Smit Vega Garcia

Calc Var Partial Differ Equ. 2024; 63(2): 40. Published online 2024 Jan 28. doi: 10.1007/s00526-023-02644-x

PMCID:: PMC10821856

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An elliptic Virasoro symmetry in 6d

Fabrizio Nieri

Lett Math Phys. 2017; 107(11): 2147–2187. Published online 2017 Sep 4. doi: 10.1007/s11005-017-0986-3

PMCID:: PMC5651860

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Mixed‐Precision for Linear Solvers in Global Geophysical Flows

Jan Ackmann, Peter D. Dueben, Tim Palmer, Piotr K. Smolarkiewicz

J Adv Model Earth Syst. 2022 Sep; 14(9): e2022MS003148. Published online 2022 Sep 10. doi: 10.1029/2022MS003148

PMCID:: PMC9541378

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Survey: Vulnerability Analysis of Low-Cost ECC-Based RFID Protocols against Wireless and Side-Channel Attacks

Souhir Gabsi, Vincent Beroulle, Yann Kieffer, Hiep Manh Dao, Yassin Kortli, Belgacem Hamdi

Sensors (Basel) 2021 Sep; 21(17): 5824. Published online 2021 Aug 30. doi: 10.3390/s21175824

PMCID:: PMC8434319

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A Mechanobiology-based Algorithm to Optimize the Microstructure Geometry of Bone Tissue Scaffolds

Antonio Boccaccio, Antonio Emmanuele Uva, Michele Fiorentino, Luciano Lamberti, Giuseppe Monno

Int J Biol Sci. 2016; 12(1): 1–17. Published online 2016 Jan 1. doi: 10.7150/ijbs.13158

PMCID:: PMC4679394

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On semidiscrete constant mean curvature surfaces and their associated families

Wolfgang Carl

Mon Hefte Math. 2017; 182(3): 537–563. Published online 2016 May 23. doi: 10.1007/s00605-016-0929-6

PMCID:: PMC5333473

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The

Condition, equation M4

-Approximators, and Varopoulos Extensions in Uniform Domains

S. Bortz, B. Poggi, O. Tapiola, X. Tolsa

J Geom Anal. 2024; 34(7): 218. Published online 2024 May 9. doi: 10.1007/s12220-024-01666-x

PMCID:: PMC11087277

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Majorization-Minimization Method for Elliptic Localization in the Absence of Transmitter Position

Liehu Wu, Yanbin Zou

Sensors (Basel) 2023 Jan; 23(1): 373. Published online 2022 Dec 29. doi: 10.3390/s23010373

PMCID:: PMC9824648

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Elliptic Flowers: New Types of Dynamics to Study Classical and Quantum Chaos

Hassan Attarchi, Leonid A. Bunimovich

Entropy (Basel) 2022 Sep; 24(9): 1223. Published online 2022 Sep 1. doi: 10.3390/e24091223

PMCID:: PMC9497871

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Biased

periodic Aztec diamond and an elliptic curve

Alexei Borodin, Maurice Duits

Probab Theory Relat Fields. 2023; 187(1-2): 259–315. Published online 2023 Feb 14. doi: 10.1007/s00440-023-01195-8

PMCID:: PMC10465688

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A Novel Approach for the Shape Characterisation of Non-Melanoma Skin Lesions Using Elliptic Fourier Analyses and Clinical Images

Lloyd A. Courtenay, Inés Barbero-García, Julia Aramendi, Diego González-Aguilera, Manuel Rodríguez-Martín, Pablo Rodríguez-Gonzalvez, Javier Cañueto, Concepción Román-Curto

J Clin Med. 2022 Aug; 11(15): 4392. Published online 2022 Jul 28. doi: 10.3390/jcm11154392

PMCID:: PMC9369039

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Formal Proof of the Group Law for Edwards Elliptic Curves

Thomas Hales, Rodrigo Raya

Automated Reasoning. 2020 Jun 6; 12167: 254–269. Published online 2020 Jun 6. doi: 10.1007/978-3-030-51054-1_15

PMCID:: PMC7324045

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Comsolic solution of an elliptic cylindrical compressible fluid flow

Azad Hussain, Ali Hassan, Qasem Al Mdallal, Hijaz Ahmad, El-Sayed M. Sherif, Aysha Rehman, Mubashar Arshad

Sci Rep. 2021; 11: 20030. Published online 2021 Oct 8. doi: 10.1038/s41598-021-99138-7

PMCID:: PMC8501052

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Adaptively deformed mesh based interface method for elliptic equations with discontinuous coefficients

Kelin Xia, Meng Zhan, Decheng Wan, Guo-Wei Wei

J Comput Phys. Author manuscript; available in PMC 2013 Feb 1.

Published in final edited form as: J Comput Phys. 2012 Feb 1; 231(4): 1440–1461. Published online 2011 Nov 6. doi: 10.1016/j.jcp.2011.10.026

PMCID:: PMC3350108

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Curvature-Dependent Electrostatic Field as a Principle for Modelling Membrane-Based MEMS Devices. A Review

Mario Versaci, Paolo di Barba, Francesco Carlo Morabito

Membranes (Basel) 2020 Nov; 10(11): 361. Published online 2020 Nov 21. doi: 10.3390/membranes10110361

PMCID:: PMC7700493

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Experimental study of a lenticular jet

Alexandra Maddox, Ephraim Gutmark

Exp Fluids. Author manuscript; available in PMC 2021 Aug 4.

Published in final edited form as: Exp Fluids. 2020 Apr; 61(4): 95. Published online 2020 Mar 16. doi: 10.1007/s00348-020-2930-z

PMCID:: PMC8336113

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Twist fields, the elliptic genus, and hidden symmetry

Arthur Jaffe

Proc Natl Acad Sci U S A. 2000 Feb 15; 97(4): 1418–1422. doi: 10.1073/pnas.97.4.1418

PMCID:: PMC26448

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Poncelet property and quasi-periodicity of the integrable Boltzmann system

Giovanni Felder

Lett Math Phys. 2021; 111(1): 12. Published online 2021 Feb 1. doi: 10.1007/s11005-020-01348-z

PMCID:: PMC7853711

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Analytical solutions of PDEs by unique polynomials for peristaltic flow of heated Rabinowitsch fluid through an elliptic duct

Salman Akhtar, Muhammad Hasnain Shahzad, Sohail Nadeem, Aziz Ullah Awan, Shahah Almutairi, Hassan Ali Ghazwani, Mohamed Mahmoud Sayed

Sci Rep. 2022; 12: 12943. Published online 2022 Jul 28. doi: 10.1038/s41598-022-17044-y

PMCID:: PMC9334600

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Arbitrary-order intrinsic virtual element method for elliptic equations on surfaces

Elena Bachini, Gianmarco Manzini, Mario Putti

Calcolo. 2021; 58(3): 30. Published online 2021 Jun 21. doi: 10.1007/s10092-021-00418-5

PMCID:: PMC8591694

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Figure 1

Geometry of Elliptic Duct.

Analytical solutions of PDEs by unique polynomials for peristaltic flow of heated Rabinowitsch fluid through an elliptic duct

Sci Rep. 2022;12:12943.
F ig . 7.

Comparable latent spaces. Latent positions are sampled uniformly from a subset (here, Z^t is defined as a disc of radius R = π/2) of each latent geometry, with elliptic geometry represented as the surface of a sphere and hyperbolic geometry represented by the surface of a hyperboloid plotted in . The intrinsic radius, R, of the disc controls how much of each latent space, X, is being used in the model as Z^t. This should not be confused with the extrinsic radius, r, which determines the curvature of elliptic and hyperbolic space (here, r = 1 and r = −1, respectively).

The Geometry of Continuous Latent Space Models for Network Data

Stat Sci. ;34(3):428-453.
Fig. 1

Numerical simulation phantom geometry of (a) the cylindrical phantom with target locations at T1 ( and 5.56) and T2 (1.7 and 5.56) and (b) the elliptic cylindrical phantom with target locations at T1 ( and ) and T2 (1.2 and ).

Anatomical image-guided fluorescence molecular tomography reconstruction using kernel method

J Biomed Opt. 2017 May;22(5):055001.
Figure 2

Projection of an elliptic geometry. The points in the circle are placed at regular angular distances, ( ), = ( ), . The red line corresponds to the stereographic projection of the circle, with the points sited at locations . ( in this figure).

Random Walks with Invariant Loop Probabilities: Stereographic Random Walks

Entropy (Basel). 2021 Jun;23(6):729.