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Number of items: 19.

Bachmann, Luisa, De Anna, Francesco, Schlomerkemper, Anja and Şengül, Yasemin 2023. Existence of solutions for stress-rate type strain-limiting viscoelasticity in Gevrey spaces. Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences 381 (2263) , 20220374. 10.1098/rsta.2022.0374
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Erbay, H. A., Rajagopal, K. R., Saccomandi, G. and Sengul, Y. 2023. Dispersive transverse waves for a strain-limiting continuum model. Mathematics and Mechanics of Solids 10.1177/10812865231188931
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Duman, Emre and Sengul, Yasemin 2023. Stress-rate-type strain-limiting models for solids resulting from implicit constitutive theory. Advances in Continuous and Discrete Models 2023 (6) 10.1186/s13662-023-03751-x
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Bachmann, Luisa, Schlömerkemper, Anja and Sengul Tezel, Yasemin 2023. A variational approach to strain-limiting viscoelasticity in one space dimension. Pure and Applied Functional Analysis
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Bulicek, Miroslav, Patel, Victoria, Suli, Endre and Sengul, Yasemin 2022. Existence and uniqueness of global weak solutions to strain-limiting viscoelasticity with Dirichlet boundary data. SIAM Journal on Mathematical Analysis 54 (6) , pp. 6186-6222. 10.1137/21M1455322
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Sengul, Yasemin 2022. Global existence of solutions for the one-dimensional response of viscoelastic solids within the context of strain-limiting theory. Espanol, Malena, Lewicka, Marta, Scardia, Lucia and Schlomerkemper, Anja, eds. Research in Mathematics of Materials Science, Vol. 31. Association for Women in Mathematics Series, Springer, pp. 319-332.

Goncharov, Alexander and Sengul, Yasemin 2022. Quasi-equivalence of bases in some Whitney spaces. Canadian Mathematical Bulletin 65 (1) , pp. 106-115. 10.4153/S0008439521000114
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Sengul, Yasemin 2021. One-dimensional strain-limiting viscoelasticity with an arctangent type nonlinearity. Applications in Engineering Science 7 , 100058. 10.1016/j.apples.2021.100058
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Goncharov, Alexander and Sengul, Yasemin 2021. Logarithmic dimension and bases in Whitney spaces. Turkish Journal of Mathematics 45 (4) , pp. 1580-1591. 10.3906/mat-2009-30
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Bulicek, Miroslav, Patel, Victoria, Sengul, Yasemin and Suli, Endre 2021. Existence of large-data global weak solutions to a model of a strain-limiting viscoelastic body. Communications on Pure and Applied Analysis 20 (5) , pp. 1931-1960. 10.3934/cpaa.2021053
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Sengul, Yasemin 2021. Viscoelasticity with limiting strain. Discrete and Continuous Dynamical Systems - Series S 14 (1) , pp. 57-70. 10.3934/dcdss.2020330
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Sengul, Yasemin 2021. Nonlinear viscoelasticity of strain rate type: an overview. Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences 477 (2245) , 20200715. 10.1098/rspa.2020.0715
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Erbay, H. A., Erkip, A. and Sengul, Y. 2020. Local existence of solutions to the initial-value problem for one-dimensional strain-limiting viscoelasticity. Journal of Differential Equations 269 (11) , pp. 9720-9739. 10.1016/j.jde.2020.06.052

Erbay, H. A. and Sengul, Y. 2020. A thermodynamically consistent stress-rate type model of one-dimensional strain-limiting viscoelasticity. Zeitschrift für Angewandte Mathematik und Physik 71 (3) , 94. 10.1007/s00033-020-01315-7

Sengul, Yasemin and Vorotnikov, Dmitry 2017. Generalized solutions for inextensible string equations. Journal of Differential Equations 262 (6) , pp. 3610-3641. 10.1016/j.jde.2016.11.040

Erbay, H. A. and Sengul, Yasemin 2015. Traveling waves in one-dimensional non-linear models of strain-limiting viscoelasticity. International Journal of Non-Linear Mechanics 77 , pp. 61-68. 10.1016/j.ijnonlinmec.2015.07.005

Ball, J. M. and Sengul, Yasemin 2015. Quasistatic nonlinear viscoelasticity and gradient flows. Journal of Dynamics and Differential Equations 27 (3-4) , pp. 405-442. 10.1007/s10884-014-9410-1

Karagoz, Ayse, Sengul, Yasemin and Basim, G. Bahar 2014. A Cahn-Hilliard modeling of metal oxide thin films for advanced CMP applications. ECS Transactions 61 (17) , pp. 15-20. 10.1149/06117.0015ecst

Mielke, Alexander, Ortner, Christoph and Sengul, Yasemin 2014. An approach to nonlinear viscoelasticity via metric gradient flows. SIAM Journal on Mathematical Analysis 46 (2) , 1317–1347. 10.1137/130927632

This list was generated on Sun Apr 28 05:11:56 2024 BST.