Results 81 to 90 of about 1,238 (226)
Existence of solutions for elliptic systems with critical Sobolev exponent
We establish conditions for existence and for nonexistence of nontrivial solutions to an elliptic system of partial differential equations. This system is of gradient type and has a nonlinearity with critical growth.
Pablo Amster +2 more
doaj
Regression in tensor product spaces by the method of sieves. [PDF]
Zhang T, Simon N.
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On Elliptic Systems involving critical Hardy-Sobolev exponents
98 ...
Zhong, Xuexiu, Zou, Wenming
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Problem With Critical Sobolev Exponent and With Potential on SN
We consider the equation −divSNqx∇Snu=u2∗−1,u>0 in D’, u=0 on D′, where D′ is a geodesic ball with radius θ1, centered at the north pole, on SN, N≥4, and q is a positive continuous function.
Walid Refai, Habib Yazidi
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On nonhomogeneous elliptic equations involving critical Sobolev exponent
Let p = \frac{2\:\mathrm{N}}{\mathrm{N}−2} , \mathrm{N} ≧ 3 be the limiting Sobolev exponent and Ω\subset ℝ^{\mathrm{N}} open bounded set.
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Existence of solutions for stress-rate type strain-limiting viscoelasticity in Gevrey spaces. [PDF]
Bachmann L +3 more
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On the Sobolev trace Theorem for variable exponent spaces in the critical range [PDF]
Julián Fernández Bonder +2 more
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We consider a Neumann problem for the fractional Laplacian involving a nonlocal Choquard-type nonlinearity and Sobolev–Hardy exponent. Under suitable assumptions on the data and using the Nehari manifold method, we discuss the existence problem in ...
Zhenfeng Zhang +3 more
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Spikes of the two-component elliptic system in $\bbr^4$ with Sobolev critical exponent [PDF]
Yuanze Wu, Wenming Zou
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Multiple solutions for a fractional $p$-Kirchhoff problem with subcritical and critical Hardy-Sobolev exponent [PDF]
Hadi Mirzaee
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