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Klun G, Fonda A, Sfecci A. On Dini derivatives of real functions.; 2021.

Khotyakov M, Michelangeli A. Translation and adaptation of Birman's paper "On the theory of self-adjoint extensions of positive definite operators" (1956). SISSA; 2015. Available from: http://urania.sissa.it/xmlui/handle/1963/34443

Khamlich M, Pichi F, Girfoglio M, Quaini A, Rozza G. Optimal transport-based displacement interpolation with data augmentation for reduced order modeling of nonlinear dynamical systems. Journal of Computational Physics [Internet]. 2025 ;531:113938. Available from: http://dx.doi.org/10.1016/j.jcp.2025.113938

Khamlich M, Pichi F, Rozza G. Model order reduction for bifurcating phenomena in fluid-structure interaction problems. International Journal for Numerical Methods in FluidsInternational Journal for Numerical Methods in FluidsInt J Numer Meth Fluids [Internet]. 2022 ;n/a(n/a). Available from: https://doi.org/10.1002/fld.5118

Khamlich M, Pichi F, Rozza G. Optimal Transport–Inspired Deep Learning Framework for Slow-Decaying Kolmogorov \(n\)-Width Problems: Exploiting Sinkhorn Loss and Wasserstein Kernel. SIAM Journal on Scientific Computing [Internet]. 2025 ;47:C235–C264. Available from: http://dx.doi.org/10.1137/23m1604680

Khamlich M, Stabile G, Rozza G, Környei L, Horváth Z. A physics-based reduced order model for urban air pollution prediction. Computer Methods in Applied Mechanics and Engineering [Internet]. 2023 ;417:116416. Available from: http://dx.doi.org/10.1016/j.cma.2023.116416

Khamlich M, Pichi F, Rozza G. Chapter 15: Reduced Order Models for Bifurcating Phenomena in Fluid-Structure Interaction Problems. In: Advanced Reduced Order Methods and Applications in Computational Fluid Dynamics. Advanced Reduced Order Methods and Applications in Computational Fluid Dynamics. Society for Industrial and Applied Mathematics; 2022. pp. 311–324. Available from: http://dx.doi.org/10.1137/1.9781611977257.ch15

Karatzas EN, Ballarin F, Rozza G. Projection-based reduced order models for a cut finite element method in parametrized domains. Computers and Mathematics with Applications [Internet]. 2020 ;79:833-851. Available from: https://www.scopus.com/inward/record.uri?eid=2-s2.0-85070900852&doi=10.1016%2fj.camwa.2019.08.003&partnerID=40&md5=2d222ab9c7832955d155655d3c93e1b1

Karatzas EN, Stabile G, Nouveau L, Scovazzi G, Rozza G. A reduced-order shifted boundary method for parametrized incompressible Navier–Stokes equations. Computer Methods in Applied Mechanics and Engineering [Internet]. 2020 ;370. Available from: https://www.scopus.com/inward/record.uri?eid=2-s2.0-85087886522&doi=10.1016%2fj.cma.2020.113273&partnerID=40&md5=d864e4808190b682ecb1c8b27cda72d8

Karatzas EN, Nonino M, Ballarin F, Rozza G. A Reduced Order Cut Finite Element method for geometrically parametrized steady and unsteady Navier–Stokes problems. Computer & Mathematics With Applications [Internet]. 2021 . Available from: https://www.sciencedirect.com/science/article/pii/S0898122121002790

Karatzas EN, Stabile G, Atallah N, Scovazzi G, Rozza G. A Reduced Order Approach for the Embedded Shifted Boundary FEM and a Heat Exchange System on Parametrized Geometries. In: Fehr J, Haasdonk B IUTAM Symposium on Model Order Reduction of Coupled Systems, Stuttgart, Germany, May 22–25, 2018. IUTAM Symposium on Model Order Reduction of Coupled Systems, Stuttgart, Germany, May 22–25, 2018. Springer International Publishing; 2020. Available from: https://arxiv.org/abs/1807.07753

Karatzas EN, Stabile G, Nouveau L, Scovazzi G, Rozza G. A reduced basis approach for PDEs on parametrized geometries based on the shifted boundary finite element method and application to a Stokes flow. Computer Methods in Applied Mechanics and Engineering [Internet]. 2019 ;347:568-587. Available from: https://www.scopus.com/inward/record.uri?eid=2-s2.0-85060107322&doi=10.1016%2fj.cma.2018.12.040&partnerID=40&md5=1a3234f0cb000c91494d946428f8ebef

J

Julin V, Saracco G. Quantitative lower bounds to the Euclidean and the Gaussian Cheeger constants. Ann. Fenn. Math. 2021 ;46:1071–1087.

Jevnikar A. A note on a multiplicity result for the mean field equation on compact surfaces. Advanced Nonlinear Studies. 2016 ;16:221–229.

Jevnikar A. New existence results for the mean field equation on compact surfaces via degree theory. Rend. Sem. Mat. Univ. Padova. 2016 ;136:11–17.

Jevnikar A. Variational aspects of Liouville equations and systems. 2015 .

Jevnikar A. An existence result for the mean-field equation on compact surfaces in a doubly supercritical regime. Proceedings of the Royal Society of Edinburgh: Section A Mathematics. 2013 ;143:1021–1045.

Jevnikar A, Kallel S, Malchiodi A. A topological join construction and the Toda system on compact surfaces of arbitrary genus. Analysis & PDE. 2015 ;8:1963–2027.

Jenssen HK, Sinestrari C. On the spreading of characteristics for non-convex conservation laws. Proc. Roy. Soc. Edinburgh Sect. A 131 (2001) 909-925 [Internet]. 2001 . Available from: http://hdl.handle.net/1963/3265

Jenssen HK, Sinestrari C. Blowup asymptotics for scalar conservation laws with a source. Comm. in Partial Differential Equations 24 (1999) 2237-2261 [Internet]. 1999 . Available from: http://hdl.handle.net/1963/3482

Jenkins R, McLaughlin K. Semiclassical limit of focusing NLS for a family of square barrier initial data. [Internet]. 2014 . Available from: http://urania.sissa.it/xmlui/handle/1963/35066

Jean F, Prandi D. Complexity of Control-Affine Motion Planning. SIAM Journal on Control and Optimization [Internet]. 2015 ;53:816-844. Available from: https://doi.org/10.1137/130950793

Jäggli C, Iapichino L, Rozza G. An improvement on geometrical parameterizations by transfinite maps. Comptes Rendus Mathematique. 2014 ;352:263–268.

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