The chart shows the distribution of publications by all Research.com ranked scientists in the field of Mathematics in 2026. The highlighted bar marks where Klaus Schmitt sits on this spectrum.
This scientist: 148 publications — 37th percentile
37% of scientists in this discipline score the same or lower.
The last bar groups every scientist with 537 publications or more.
The chart shows the D-index (discipline H-index) distribution of Mathematics scientists ranked by Research.com in 2026. The highlighted bar marks where Klaus Schmitt sits on this spectrum.
This scientist: 35 D-Index — 25th percentile
25% of scientists in this discipline score the same or lower.
The last bar groups every scientist with 86 D-Index or more.
Klaus Schmitt is a researcher affiliated with the University of Utah in the United States. Their work spans across the main fields of Mathematics and Computer Science, with a significant focus on Applied Mathematics, Computational Theory and Mathematics, and Mathematical Physics.
Their research addresses topics such as Differential Equations and Boundary Problems, Matrix Theory and Algorithms, and Spectral Theory in Mathematical Physics. This reflects a multidisciplinary approach combining theoretical and applied aspects of mathematical sciences.
Schmitt's recent publications include the paper titled "Bifurcation problems for second order systems," published in 2020 in the journal Nonlinear Analysis. This work contributes to the understanding of complex behaviors in nonlinear systems.
Their publication record features contributions exclusively in the journal Nonlinear Analysis, indicating a specialized engagement with nonlinear mathematical phenomena.
Klaus Schmitt has collaborated independently without frequent co-authors listed, suggesting a research style that may emphasize individual contributions or diverse collaborative efforts.
Their work covers both broad and specialized mathematical investigations, indicating expertise in theoretical frameworks and computational methods. This includes dealing with boundary value problems in differential equations as well as algorithmic and spectral properties related to matrices and physical systems.
Markus Poppenberg;Klaus Schmitt;Zhi-Qiang Wang
Vivian Hutson;Klaus Schmitt
Jon T Jacobsen;Klaus Schmitt
M. García-Huidobro;Vy Khoi Le;Rául Manásevich;Klaus Schmitt
Ph. Clément;M. García-Huidobro;R. Manásevich;K. Schmitt
Unknown
Klaus Schmitt
J.W Bebernes;J.W Bebernes;K Schmitt
K Schmitt;R Thompson
G.B Gustafson;K Schmitt
Renate Schaaf;Klaus Schmitt
Jean Mawhin;Klaus Schmitt
D.D. Hai;K. Schmitt;R. Shivaji
Jean Mawhin;Klaus Schmitt
Klaus Schmitt
Vy Khoi Le;Vy Khoi Le;Klaus Schmitt;Klaus Schmitt
K de Nevers;K Schmitt
K Schmitt;H.L Smith
Vy Khoi Le;Klaus Schmitt
Unknown
Robert M. Brooks;Klaus Schmitt
Klaus Schmitt
Unknown
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Harbin Engineering University
University at Albany, State University of New York
University of Oregon
Max Planck Society
University of Washington
King's College London
University of Utah
University of California, Davis
University of Sharjah
Cornell University
Tampere University
Tel Aviv University
University of Iowa
Wayne State University
University of Massachusetts Amherst
University of California, Irvine
