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The same is also true when the weight function has a finite integral.
The weight function has a half of its maximum value (h is the half width value) at h above round (g).
end{cases} (1.2) In [1], Wu proved that equation (1.2) involving a sign-changing weight function has at least two solutions by using the Nehari manifold.
Based on the concept of fractional calculus of variations mainly the fractional action-like variational approach (FALVA), the fractional action cosmology (FAC) with fractional weight function has been proposed recently [1, 2, 3, 4, 5, 6, 7].
This occurs (frac{1}{a}) units before the present time t (the weight function has a hump at (z=t-frac{1}{a}), and going further backwards in time the effect of the past is fading away), the phenomenon is richer.
Thus, the goal of this paper is to get an existence result for ((P_{lambda})) where the differential operator is related to strongly coupled vector p-Laplacian and the weight function has stronger singularity at the boundary than (L^{1}) and sign-changing.
Similar(54)
Examples in which the nonlinear term presents a piecewise constant weight function have been studied also in biological and chemical models.
We shall show the system (1) with sign-changing weight functions has at least one solution.
Such kind of problem with critical exponents and nonnegative weight functions has been extensively studied by many authors.
The weighting function has roughly a bandpass characteristic, with a passband of 1 3 kHz.
The selected sharpness dependent weighting function has a Gaussian, Laplacian, or El Fallah Ford form that approximately fits the sharpness distribution found in all tested noisy models.
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