A Note on Labeling Algorithm in the Left Periphery

Comparing the Gauss-Jordan-based algorithm and the algorithm presented in [5], which is based on the LU factorization of the Laplacian matrix, we note that despite the fact that

Our guiding philosophy will now be to prove refined Kato inequalities for sections lying in the kernels of natural first-order elliptic operators on E, with the constants given in

[1] Feireisl E., Petzeltov´ a H., Convergence to a ground state as a threshold phenomenon in nonlinear parabolic equations, Differential Integral Equations 10 (1997), 181–196..

In this note, we consider a second order multivalued iterative equation, and the result on decreasing solutions is given.. Equation (1) has been studied extensively on the

We present sufficient conditions for the existence of solutions to Neu- mann and periodic boundary-value problems for some class of quasilinear ordinary differential equations.. We

The role played by coercivity inequalities (maximal regularity, well-posedness) in the study of boundary value problems for parabolic and elliptic differential equations is well

We also established a relationship between fractional Laplace and Sumudu duality with complex inversion formula for fractional Sumudu transform and apply new definition to

Note that, by Proposition 5.1, if the shaded area belongs to the safe region, we can include all the branches (of the branched surface on the left) in Figure 5.1 into the safe