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Volume 4, Issue 3
Existence of Classical Solution of a Quasilinear Stefan-Signorini Problem

Yu Wanghui

J. Part. Diff. Eq.,4(1991),pp.73-78

Published online: 1991-04

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  • Abstract
In this paper, we consider an one-phase quasilinear Stefan-Signorini problem. In [1] X. Liu has proved the existence and the uniqueness of this problem by the traditional penalty method (see [3] and [4]). Here we use the Mixed Scheme in [2] which is more suitable to the Stefan-Signorini problem and obtain more natural existence results.
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@Article{JPDE-4-73, author = {Yu Wanghui}, title = {Existence of Classical Solution of a Quasilinear Stefan-Signorini Problem}, journal = {Journal of Partial Differential Equations}, year = {1991}, volume = {4}, number = {3}, pages = {73--78}, abstract = { In this paper, we consider an one-phase quasilinear Stefan-Signorini problem. In [1] X. Liu has proved the existence and the uniqueness of this problem by the traditional penalty method (see [3] and [4]). Here we use the Mixed Scheme in [2] which is more suitable to the Stefan-Signorini problem and obtain more natural existence results.}, issn = {2079-732X}, doi = {https://doi.org/}, url = {http://global-sci.org/intro/article_detail/jpde/5776.html} }
TY - JOUR T1 - Existence of Classical Solution of a Quasilinear Stefan-Signorini Problem AU - Yu Wanghui JO - Journal of Partial Differential Equations VL - 3 SP - 73 EP - 78 PY - 1991 DA - 1991/04 SN - 4 DO - http://doi.org/ UR - https://global-sci.org/intro/article_detail/jpde/5776.html KW - Quasilinear Stefan-Signorini problem KW - mixed scheme KW - priori estimates AB - In this paper, we consider an one-phase quasilinear Stefan-Signorini problem. In [1] X. Liu has proved the existence and the uniqueness of this problem by the traditional penalty method (see [3] and [4]). Here we use the Mixed Scheme in [2] which is more suitable to the Stefan-Signorini problem and obtain more natural existence results.
Yu Wanghui. (1991). Existence of Classical Solution of a Quasilinear Stefan-Signorini Problem. Journal of Partial Differential Equations. 4 (3). 73-78. doi:
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