• RICAM

    The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

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  • RICAM

    The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

    Read more
  • RICAM

    The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

    Read more
  • RICAM

    The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

    Read more
  • RICAM

    The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

    Read more
  • RICAM

    The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

    Read more

The Johann Radon Institute for Computational and Applied Mathematics (RICAM) of the Austrian Academy of Sciences was founded in 2003 by Heinz W. Engl. RICAM focuses on basic research in applied mathematics, and within the Institute mathematicians from all around the globe collaborate on common core areas in mathematical modeling, simulation, inverse problems and optimization.

Read more


Jobs

 

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Postdoc position in the Life Sciences Group

full-time, 40 hours per week

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News

 

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Prize

Bochra Mejri won the first prize for best posters at the 4th IMA Conference on Inverse Problems from Theory to Application in Bath.…

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Events

 

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Oct
17
15:30

RICAM Colloquium - Yaroslavtseva - Multivariate Algorithms and Quasi-Monte Carlo Methods

Speaker: Larisa Yaroslavtseva
Type: Colloquium
Location: SP2 416-2
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Oct
21
12:30

PhD Defense - Krishnendu Bhowmick: Convexity, sumsets and discrete geometry

Speaker: Krishnendu Bhowmick
Type: PhD defense
Location: RICAM, SP2 416-2
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Oct
21
14:00

PhD Seminar Series

Speaker: Stefan Tyoler
Location: RICAM, 416-2
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Recently Published

  • Laudage, C.; Aichinger, F.; Desmettre, S. (2024) A comparative study of factor models for different periods of the electricity spot price market. J. Commod. Mark., Bd. 36, S. 100435.
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  • Li, Xinyan; Hubmer, Simon; Lu, Shuai; Ramlau, Ronny (2024) Regularization of linear inverse problems with irregular noise using embedding operators. SIAM Journal on Imaging Sciences, Bd. 17 (4), S. 2053-2075.
    DOIWebsiteDownloadRISENWBIB
  • Kritzer, P. (2024) Selected aspects of tractability analysis. J. Complexity, Bd. 84, S. 101869.
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  • Emenike, O.; Hickernell, F.J.; Kritzer, P. (2024) A unified treatment of tractability for approximation problems defined on Hilbert spaces. J. Complexity, Bd. 84, S. 101856.
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