A Fredholm alternative is proved for a general class of nonlocal mixed-order elliptic operators defined via fractional gradients with variable exponents and measurable coefficients.
-convergence of polyconvex functionals involving s -fractional gradients to their local counterparts
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Fredholm alternative for a general class of nonlocal operators
A Fredholm alternative is proved for a general class of nonlocal mixed-order elliptic operators defined via fractional gradients with variable exponents and measurable coefficients.