Pages that link to "Item:Q256041"
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The following pages link to Determining a distributed conductance parameter for a neuronal cable model defined on a tree graph (Q256041):
Displaying 18 items.
- A graphical approach to a model of a neuronal tree with a variable diameter (Q486021) (← links)
- Identification problems in distributed parameter neuron models (Q922385) (← links)
- A new method for extracting cable parameters from input impedance data (Q1306966) (← links)
- An equivalent cable model for neuronal trees with active membrane (Q1389226) (← links)
- Reconstruction of the coefficients of a star graph from observations of its vertices (Q1631537) (← links)
- On inverse dynamical and spectral problems for the wave and Schrödinger equations on finite trees. The leaf peeling method (Q1708303) (← links)
- A distributed parameter identification problem in neuronal cable theory models (Q1781617) (← links)
- Input reconstruction by feedback control for the Schlögl and FitzHugh-Nagumo equations (Q2019687) (← links)
- Leaf peeling method for the wave equation on metric tree graphs (Q2037204) (← links)
- An inverse problem for quantum trees with observations at interior vertices (Q2040753) (← links)
- Control and inverse problems for the heat equation with strong singularities (Q2242961) (← links)
- Recovery of the heat equation on a star graph (Q2243977) (← links)
- Determining a distributed parameter in a neural cable model via a boundary control method (Q2376856) (← links)
- Method for solving inverse spectral problems on quantum star graphs (Q2681227) (← links)
- On the inverse problem of the two-velocity tree-like graph (Q2803457) (← links)
- Initial state estimation from limited observations of the heat equation in metric graphs (Q5030165) (← links)
- Determining distributed parameters in a neuronal cable model on a tree graph (Q5280151) (← links)
- Recovery of a potential on a quantum star graph from Weyl's matrix (Q6087987) (← links)
