Pages that link to "Item:Q4358872"
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The following pages link to An equation error method to recover diffusion from the distributed observation (Q4358872):
Displaying 18 items.
- Identification problems with given material interfaces (Q311417) (← links)
- An equation error approach for the elasticity imaging inverse problem for predicting tumor location (Q316432) (← links)
- An adaptive subdivision algorithm for the identification of the diffusion coefficient in two-dimensional elliptic problems (Q928675) (← links)
- Evaluation of diffusion coefficient based on multiple forward solutions (Q988627) (← links)
- A linear regularization method for a nonlinear parameter identification problem (Q1684671) (← links)
- Identification of alterations in the Jacobian of biochemical reaction networks from steady state covariance data at two conditions (Q2249674) (← links)
- Denoising of smooth images using \(L^{1}\)-fitting (Q2487961) (← links)
- Discretized Tikhonov-Phillips regularization for a naturally linearized parameter identification problem (Q2577533) (← links)
- An Equation Error Approach for the Identification of Elastic Parameters in Beams and Plates with $$H_1$$ Regularization (Q2813287) (← links)
- Identification of a Parameter in Fourth-Order Partial Differential Equations by an Equation Error Approach (Q3465423) (← links)
- The Output Least Squares Identifiability of the Diffusion Coefficient from an H<sup>1</sup>–Observation in a 2–D Elliptic Equation (Q4421097) (← links)
- The Recovery of an Anisotropic Conductivity in Groundwater Modelling (Q4428191) (← links)
- (Q4642619) (← links)
- Equation error approach for elliptic inverse problems with an application to the identification of Lamé parameters (Q4908317) (← links)
- Error Analysis of Finite Element Approximations of Diffusion Coefficient Identification for Elliptic and Parabolic Problems (Q5147759) (← links)
- Contingent derivatives and regularization for noncoercive inverse problems (Q5228823) (← links)
- On uniqueness and stable estimation of multiple parameters in the Cahn–Hilliard equation (Q6042938) (← links)
- Numerical reconstruction of diffusion and potential coefficients from two observations: decoupled recovery and error estimates (Q6622687) (← links)