| scientific data: publications |
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* Uhe, T.; Wasser, K.; Weber-Krüger, M.; Schäbitz, W.-R.; Köhrmann, M.; Brachmann, J.; Laufs, U.; Dichgans, M.; Gelbrich, G.; Petroff, D.; Prettin, C.; Michalski, D.; Kraft, A.; Etgen, T.; Schellinger, P. D.; Soda, H.; Bethke, F.; Ertl, M.; Kallmünzer, B.; Grond, M.; Althaus, K.; Hamann, G. F.; Mende, M.; Wagner, M.; Gröschel, S.; Uphaus, T.; Gröschel, K.; Wachter, R.; Find-AF 2 study group:
* Henkelmann, R.; Hepp, P.; Mester, B.; Dudda, M.; Braun, P.-J.; Kleen, S.; Zellner, J.; Galler, M.; Königshausen, M.; Schildhauer, T. A.; Saier, T.; Trulson, I.;
DeyHazra, R.-O.; Lill, H.; Glaab, R.; Bolt, B.; Wagner, M.; Raschke, M. J.; Katthagen, J. C.: Assessment of complication risk in the treatment of proximal humerus
fractures: a retrospective analysis of 4019 patients.
* Wagner, M.: Geometrical properties of polyconvex polytopes.
* Wagner, M.; Reinke, S.; Hänsel, R.; Klapper, W.; Braumann, U.-D.: An image dataset related to automated macrophage detection in immunostained lymphoma tissue samples.
* Wagner, M.; Hänsel, R.; Reinke, S.; Richter, J.; Altenbuchinger, M., Braumann, U.-D.; Spang, R.; Löffler, M.; Klapper, W.: Automated macrophage counting in DLBCL tissue samples: a ROF filter based approach.
* Wagner, M.: An application of quadratic measure filters to the segmentation of chorio-retinal OCT data.
* Wagner, M.; Scheibe, P.; Francke, M.; Zimmerling, B.; Frey, K.; Vogel, M.; Luckhaus, S.; Wiedemann, P.; Kiess, W.; Rauscher, F. G.: Automated detection of the choroid boundary within OCT image data using quadratic measure filters.
* Kunisch, K.; Wagner, M.: Optimal control of the bidomain system (IV): Corrected proofs of the stability and regularity theorems.
* Wagner, M.: Pontryagin's principle for Dieudonné-Rashevsky type problems with polyconvex data.
* Wagner, M.: A note on gradient Young measure relaxation of Dieudonné-Rashevsky type control problems with integrands $ f(s,\xi,v) $.
* Wagner, M.: Sobolev regularity of multipliers in multidimensional control problems of Dieudonné-Rashevsky type.
* Angelov, A.; Wagner, M.: Multimodal image registration by elastic matching of edge sketches via optimal control.
* Bredies, K.; Wagner, M.; Schubert, C.; Ahnelt, P. K.: Computer-assisted counting
of retinal cells by automatic segmentation after TV denoising.
* Kunisch, K.; Wagner, M.: Optimal control of the bidomain system (II): Uniqueness and regularity theorems for weak solutions.
* Kunisch, K.; Wagner, M.: Optimal control of the bidomain system (III): Existence of minimizers and first-order optimality conditions.
* Wagner, M.: A direct method for the solution of an optimal control problem arising
from image registration.
* Franek, L.; Franek, M.; Maurer, H.; Wagner, M.: A discretization method for the numerical solution of Dieudonné-Rashevsky type problems with application to edge detection within noisy image data.
* Kunisch, K.; Nagaiah, C.; Wagner, M.: A parallel Newton-Krylov method for optimal control of the monodomain model in cardiac electrophysiology.
* Kunisch, K.; Wagner, M.: Optimal control of the bidomain system (I): The monodomain approximation with the Rogers-McCulloch model.
* Wagner, M.: Quasiconvex relaxation of multidimensional control
problems with integrands $ f(t,\xi,v) $.
* Wagner, M.: Smoothness properties of the lower semicontinuous
quasiconvex envelope.
* Wagner, M.: Jensen's inequality for the lower
semicontinuous quasiconvex envelope and relaxation of multidimensional control
problems.
* Wagner, M.: On the lower semicontinuous quasiconvex envelope for
unbounded integrands (I).
* Wagner, M.: On the lower semicontinuous quasiconvex envelope for
unbounded integrands (II): Representation by generalized controls.
* Wagner, M.: Pontryagin's maximum principle for multidimensional
control problems in image processing.
* Brune, C.; Maurer, H.; Wagner, M.: Detection of intensity and motion edges within optical flow via multidimensional control.
* Wagner, M.: Quasiconvex relaxation of multidimensional control
problems.
* Lykina, V.; Pickenhain, S.; Wagner, M.: Different interpretations of
the improper integral objective in an infinite horizon control problem.
* Lykina, V.; Pickenhain, S.; Wagner, M.: On a resource allocation
model with infinite horizon.
* Pickenhain, S.; Lykina, V.; Wagner, M.: On the lower semicontinuity
of functionals involving Lebesgue or improper Riemann integrals in infinite
horizon optimal control problems.
* Wagner, M.: Mehrdimensionale Steuerungsprobleme mit
quasikonvexen Integranden.
* Wagner, M.: On nonconvex relaxation properties of multidimensional
control problems.
* Pickenhain, S.; Wagner, M.: Minimizing sequences in class-qualified
deposit problems.
* Pickenhain, S.; Wagner, M. (Eds.): Partielle Differentialgleichungen
2006. Vortragsskripte zum Proseminar.
* Pickenhain, S.; Wagner, M.: Piecewise continuous controls in
Dieudonné-Rashevsky type problems.
* Pickenhain, S.; Wagner, M. (Eds.): Werkstatt Analysis 2004.
Ausgewählte studentische Praktikumsarbeiten.
* Wagner, M.: Some extensions of Hüseinov's
$ C^\infty $-approximation theorem for Lipschitz functions.
* Pickenhain, S.; Wagner, M.: Optimal control problems with a
first-order PDE system - necessary and sufficient optimality conditions.
* Wagner, M.: Transportation flow problems with Radon
measure variables.
* Pickenhain, S.; Wagner, M.: Critical points in relaxed deposit
problems.
* Pickenhain, S.; Wagner, M.: Pontryagin
principle for state-constrained control problems governed by a first-order
PDE system.
* Wagner, M.: Pontryagin's maximum principle for
Dieudonné-Rashevsky type problems involving Lipschitz functions.
* Felgenhauer, U.; Wagner, M.: Essential properties of
$ L^\infty $-functions.
* Wagner, M.: Erweiterungen des mehrdimensionalen
Pontrjaginschen Maximumprinzips auf meßbare und
beschränkte sowie distributionelle Steuerungen.
* Wagner, M.: Duality for a transport problem and the space
$ (L^\infty)^\star $.
* Wagner, M.: Eine Erweiterung des Pontrjaginschen
Maximumprinzips auf ein mehrdimensionales distributives
Steuerungsproblem.
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