Pages that link to "Item:Q955575"
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The following pages link to A regularized integral equation method for the inverse geometry heat conduction problem (Q955575):
Displaying 18 items.
- A novel mixed group preserving scheme for the inverse Cauchy problem of elliptic equations in annular domains (Q444823) (← links)
- Multiple network alignment on quantum computers (Q485371) (← links)
- An adaptive greedy technique for inverse boundary determination problem (Q602949) (← links)
- Boundary reconstruction in two-dimensional steady state anisotropic heat conduction using a regularized meshless method (Q608758) (← links)
- Iterative regularized solution of an inverse heat conduction problem (Q1594290) (← links)
- Boundary function method for inverse geometry problem in two-dimensional anisotropic heat conduction equation (Q1644238) (← links)
- Trefftz method for an inverse geometry problem in steady-state heat conduction (Q2201259) (← links)
- Two-dimensional formulation for inverse heat conduction problems by the calibration integral equation method (CIEM) (Q2292368) (← links)
- A universal quantum circuit scheme for finding complex eigenvalues (Q2454202) (← links)
- On \(R\)-function theory and its application in inverse problems of heat conduction (Q2768243) (← links)
- A Gaussian RBFs method with regularization for the numerical solution of inverse heat conduction problems (Q2831876) (← links)
- A projected iterative method based on integral equations for inverse heat conduction in domains with a cut (Q2852281) (← links)
- (Q3110351) (← links)
- Reconstruction of moving boundary for one-dimensional heat conduction equation by using the Lie-group shooting method (Q3167877) (← links)
- A hybrid regularization method for inverse heat conduction problems (Q3440185) (← links)
- Determination of a part of boundary for the Cauchy problem for the Laplace equation (Q3585356) (← links)
- Reconstruction of part of a boundary for the Laplace equation by using a regularized method of fundamental solutions (Q3647597) (← links)
- Using derivative regularization to solve inverse heat conduction problems (Q5244948) (← links)
