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The Inverse Method

2001
There are several methods of theorem proving. The best known methods are resolution-based and tableau-based ones. Resolution-based methods convert the goal formula into clausal norm form and perform derivation on the set of clauses using a saturation algorithm.
Degtyarev, Anatoli, Voronkov, Andrei
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A Method of Inversion

The Mathematical Gazette, 1942
If from a point, regarded as a centre of inversion, a radius is drawn on which are two points at distances r 1 and r 2 from the centre, satisfying the condition r 1
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What is the inverse method?

Journal of Automated Reasoning, 1989
A large part of the work on automated reasoning done in the Soviet Union in the sixties and seventies was based on the inverse method proposed by Sergey Maslov. We review the basic ideas of the method in the form that stresses its connection with resolution.
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Inverse Methods

2019
The mechanical properties of skin have been studied for several decades; yet, to this day reported stiffness values for full-thickness skin or individual layers such as the epidermis, papillary dermis, reticular dermis, and subcutis vary drastically. In vivo and ex vivo measurement techniques include extension, indentation, and suction tests.
Weickenmeier, Johannes, Mazza, Edoardo
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A Multidimensional Inverse‐Scattering Method

Studies in Applied Mathematics, 1984
A formal solution of the inverse scattering problem for the n‐dimensional; time‐dependent and time‐independent Schrödinger equations is given. Equations are found for reconstructing the potential from scattering data purely by quadratures. The solution also helps elucidate the problem of characterizing admissible scattering data.
Nachman, Adrian I., Ablowitz, Mark J.
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The Inverse Method

2013
This book introduces state-of-the-art verification techniques for real time embedded systems, based on the inverse method for parametric timed automata. It reviews popular formalisms for the specification and the verification of timed concurrent systems, and in particular timed automata and several extensions such as timed automata equipped with ...
André, Étienne, Soulat, Romain
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Semiclassical inversion methods

1991
Abstract Semiclassical inversion methods rely on phase integral expressions that connect potential energy functions to the various quantization integrals, phase shifts and matrix elements. The forms prove to be amenable to a family of exact Abelian integral transforms, which allow recovery of the classical turning points of the potential
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Inverse method for interface problems

Physical Review Letters, 1993
We propose an inverse method to extract effective couplings and the renormalization group flow for macroscopic dynamical systems. We applied it to discrete surface growth models in the Kardar-Parisi-Zhang universality class in 1+1 dimensions and obtain the first measurement of a universal coupling constant.
, Lam, , Sander
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Methods for laplace transform inversion

Vestnik St. Petersburg University: Mathematics, 2011
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Poroshina, N. I., Ryabov, V. M.
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Descent methods for inverse problems

Nonlinear Analysis: Theory, Methods & Applications, 2001
Of fundamental importance in modelling is the problem of recovering coe‐cient functions in a difierential equation from appropriate measurements on the solution;thisisinvestigatedbymeansofsteepestdescenttechniquesusingcertainnew Banach space gradients.
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