Difference between revisions 2418165 and 2418832 on enwikibooks<div style="width: 100%; text-align: center; font-size: xx-large;">'''On Inverse Problems in 2D'''</div> </br> <div style="width: 100%; text-align: right; font-size: large;">''Dedicated to Nicole DeLaittre''</div> <!-- EDIT BELOW THIS LINE --> (contracted; show full) == [[ User:Daviddaved/Basic definitions and background | Basic definitions and background]] == This chapter gives the definitions and the overview of the main mathematical objects that are involved in the inverse problems of our interest. These include the domains of definitions of the functions and operators, the boundary and spectral data and interpolation/extrapolation and restriction techniques. === [[ User:Daviddaved/Graphs and manifolds | Graphs and manifolds ]] === ⏎ ⏎ === [[ User:Daviddaved/Harmonic functions | Harmonic functions]] === === [[ User:Daviddaved/On random processes | On random processes ]] === === [[ User:Daviddaved/Special matrices and determinants | Special matrices and operators ]] === === [[ User:Daviddaved/Electrical networks | Electrical networks]] === === [[ User:Daviddaved/The inverse problems | The inverse problems ]] === * [[ User:Daviddaved/Solving polynomial equation | Solving polynomial equation ]] Rectangular directed layered grid (contracted; show full) # Sylvester, J. and Uhlmann, G. "A global uniqueness theorem for an inverse boundary value problem", Ann. of Math., 125 (1987), 153–169. # Uhlmann, G. "Electrical impedance tomography and Calder´on’s problem", http://www.math.washington.edu/~gunther/publications/Papers/calderoniprevised.pdf # {{Subjects|Mathematics|Applied mathematics|Mathematical collections}} {{Alphabetical|O}} {{status| 725%}} All content in the above text box is licensed under the Creative Commons Attribution-ShareAlike license Version 4 and was originally sourced from https://en.wikibooks.org/w/index.php?diff=prev&oldid=2418832.
![]() ![]() This site is not affiliated with or endorsed in any way by the Wikimedia Foundation or any of its affiliates. In fact, we fucking despise them.
|