World's Best Scientists 2026 revealed!
Matteo Novaga

Matteo Novaga

D-Index & Metrics

Mathematics

D-Index
30
Citations
3770
World Ranking
3523
National Ranking
123

Overview

Matteo Novaga is a researcher affiliated with the University of Pisa in Italy. Their scholarly work is situated primarily within the field of Mathematics, with a specialized focus on Applied Mathematics, Computational Theory and Mathematics, Geometry and Topology, Mathematical Physics, and Materials Chemistry.

The main topics addressed in Novaga's research include Nonlinear Partial Differential Equations, Geometric Analysis and Curvature Flows, Advanced Mathematical Modeling in Engineering, Point Processes and Geometric Inequalities, Geometry and Complex Manifolds, Numerical Methods in Inverse Problems, and Advanced Differential Geometry Research.

Some recent papers authored or coauthored by Novaga are as follows:

  • Isoperimetric Clusters in Homogeneous Spaces via Concentration Compactness, 2022, Journal of Geometric Analysis
  • Minimisers of a general Riesz-type problem, 2021, CINECA IRIS Institutional research information system (University of Pisa)

Additional significant publications related to Novaga's frequent collaborators include:

  • The 0-fractional perimeter between fractional perimeters and Riesz potentials, 2021, ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE
  • Second-order asymptotics of the fractional perimeter as s → 1, 2020, Mathematics in Engineering
  • Minimal elastic networks, 2020, Indiana University Mathematics Journal

Novaga often collaborates with researchers such as Annalisa Cesaroni, Emanuele Paolini, Fumihiko Onoue, Eugene Stepanov, and Vincenzo Maria Tortorelli.

The researcher has published extensively in venues like arXiv (Cornell University), CINECA IRIS Institutional research information system (University of Pisa), Nonlinear Analysis, Archive for Rational Mechanics and Analysis, and ANNALI SCUOLA NORMALE SUPERIORE - CLASSE DI SCIENZE.

Best Publications

  • An introduction to Total Variation for Image Analysis

    Antonin Chambolle;Vicent Caselles;Matteo Novaga;Daniel Cremers

  • The Total Variation Flow in RN

    Giovanni Bellettini;V. Caselles;M. Novaga

  • The Discontinuity Set of Solutions of the TV Denoising Problem and Some Extensions

    Vicent Caselles;Antonin Chambolle;Matteo Novaga

  • Crystalline Mean Curvature Flow of Convex Sets

    Giovanni Bellettini;Vicent Caselles;Antonin Chambolle;Matteo Novaga

  • On a Crystalline Variational Problem, Part I:¶First Variation and Global L∞ Regularity

    G Bellettini;M Novaga;Maurizio Paolini

  • Motion by curvature of planar networks

    Carlo Mantegazza;Matteo Novaga;Vincenzo Maria Tortorelli

  • Facet-breaking for three-dimensional crystals evolving by mean curvature

    Giovanni Bellettini;Matteo Novaga;Maurizio Paolini

  • Total variation in imaging

    Vicent Caselles;Antonin Chambolle;Matteo Novaga

  • Characterization of facet-breaking for nonsmooth mean curvature flow in the convex case

    Giovanni Bellettini;Matteo Novaga;Maurizio Paolini

  • Linear vs. nonlinear selection for the propagation speed of the solutions of scalar reaction‐diffusion equations invading an unstable equilibrium

    Marcello Lucia;Cyrill B. Muratov;Matteo Novaga

  • Low Density Phases in a Uniformly Charged Liquid

    Hans Knüpfer;Cyrill B. Muratov;Matteo Novaga

  • Explicit Solutions of the Eigenvalue Problem $div \left( rac Du ert Du ert ight)=u$ in $R^2$

    Giovanni Bellettini;Vicent Caselles;Matteo Novaga

  • A stochastic selection principle in case of fattening for curvature flow

    Nicolas Dirr;Stephan Luckhaus;Matteo Novaga

  • On a crystalline variational problem, part II: BV-regularity and structure of minimizers on facets

    G Bellettini;M Novaga;Maurizio Paolini

  • Uniqueness of the Cheeger set of a convex body

    Vicent Caselles;Antonin Chambolle;Matteo Novaga

  • Regularity for solutions of the total variation denoising problem

    Vicent Caselles;Antonin Chambolle;Matteo Novaga

  • The volume preserving crystalline mean curvature flow of convex sets in R^N

    Giovanni Bellettini;Vicente Caselles;Antonin Chambolle;Matteo Novaga

  • APPROXIMATION AND COMPARISON FOR NONSMOOTH ANISOTROPIC MOTION BY MEAN CURVATURE IN ℝN

    Giovanni Bellettini;M. Novaga

  • Minimal barriers for geometric evolutions

    G. Bellettini;M. Novaga

  • Existence and Stability for a Non-Local Isoperimetric Model of Charged Liquid Drops

    Michael Goldman;Matteo Novaga;Berardo Ruffini

  • Rigidity and sharp stability estimatesfor hypersurfaces with constant and almost-constant nonlocal mean curvature

    Giulio Ciraolo;Alessio Figalli;Francesco Maggi;Matteo Novaga

  • Nonlocal quantitative isoperimetric inequalities

    Agnese Di Castro;Matteo Novaga;Berardo Ruffini;Enrico Valdinoci

  • A characterization of convex calibrable sets in RN with respect to anisotropic norms

    V. Caselles;A. Chambolle;S. Moll;M. Novaga

  • SOME REGULARITY RESULTS FOR MINIMAL CRYSTALS

    L. Ambrosio;M. Novaga;E. Paolini

Frequent Co-Authors

Antonin Chambolle
Antonin Chambolle Paris Dauphine University
Enrico Valdinoci
Enrico Valdinoci University of Western Australia
Cyrill B. Muratov
Cyrill B. Muratov University of Pisa
Vicent Caselles
Vicent Caselles University of Valencia
Andrea Braides
Andrea Braides University of Rome Tor Vergata
Andrea Malchiodi
Andrea Malchiodi Scuola Normale Superiore di Pisa
Martin Burger
Martin Burger University of Erlangen-Nuremberg
Thomas Pock
Thomas Pock Graz University of Technology
Luigi Ambrosio
Luigi Ambrosio National Research Council (CNR)

If you think any of the details on this page are incorrect, let us know.

Report an issue

We appreciate your kind effort to assist us to improve this page, it would be helpful providing us with as much detail as possible in the text box below:

Related Online Degrees & Career Pathways

For students interested in Mathematics, exploring related fields through online degree programs can open diverse career opportunities. Many professionals complement their technical skills with business acumen, making accelerated online MBA programs an attractive option. These programs enable quicker completion, allowing graduates to enter the workforce or advance their careers faster.

Marketing is another relevant area, especially with the rise of data-driven strategies. Earning a Marketing Masters can enhance analytical and communication skills. You can discover affordable options by exploring the cheapest online marketing masters degrees that pay well, balancing cost and potential earnings efficiently.

If time is a key concern, consider 1 year MBA programs designed to provide a comprehensive business education within a condensed timeframe. This fast-tracks career progression while maintaining academic rigor.

For those who have prior credits, programs offering an online MBA with transfer credits accepted provide flexibility and reduce the time and cost to degree completion. This pathway is ideal for professionals looking to build on existing qualifications without starting from scratch.

Best Scientists Citing Matteo Novaga

Trending Scientists

Recently Published Articles