Pages that link to "Item:Q1615291"
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The following pages link to Existence of solutions for some classes of integro-differential equations in the Sobolev space \(W^{n,p}(\mathbb {R}_+)\) (Q1615291):
Displaying 6 items.
- Existence of solutions to the Cauchy problem for some class of Sobolev-type equations in the space of tempered distributions (Q2010205) (← links)
- Measure of noncompactness on weighted Sobolev space with an application to some nonlinear convolution type integral equations (Q2195620) (← links)
- A family of measures of noncompactness in the Hölder space \(C^{n, \gamma}(\mathbb{R}_+)\) and its application to some fractional differential equations and numerical methods (Q2315930) (← links)
- Well-posed integro-differential equations in a new pair of weight-free Sobolev spaces (Q2404918) (← links)
- Solvability of a system of integral equations in two variables in the weighted Sobolev space $W^{1,1}_\omega(a,b)$ using a generalized measure of noncompactness (Q5106095) (← links)
- Existence of solution in weighted Sobolev space<i>W</i><i><sub>n,p</sub></i>(<i>D</i>; d<sup>μ</sup>(<i>z</i>; ∂<i>D</i>)) to Riemann–Hilbert problem with piece-wise continuous boundary data for non-homogeneous polyanalytic equation of order<i>n< (Q5719114) (← links)
