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Maria Carmela De Bonis

Observed names: DE BONIS, Maria Carmela, De Bonis M. C., De Bonis, Maria Carmela, M. C. De Bonis, M. De Bonis, M.C. De Bonis
Observed institution: University of Basilicata
ORCID: 0000-0002-0173-5848
Observed ORCID: 0000-0002-0173-5848
OpenAlex ID: A5087450152
Projection Methods and Condition Numbers in Uniform Norm for Fredholm and Cauchy Singular Integral Equations
2006 · M. C. De Bonis, G. Mastroianni · SIAM Journal on Numerical Analysis · 35
Numerical solution of systems of Cauchy singular integral equations with constant coefficients
2012 · Maria Carmela De Bonis, Concetta Laurita · Applied Mathematics and Computation · 30
Numerical treatment of second kind Fredholm integral equations systems on bounded intervals
2007 · M.C. De Bonis, C. Laurita · Journal of Computational and Applied Mathematics · 25
Approximation of the Hilbert Transform on the real semiaxis using Laguerre zeros
2002 · M.C. De Bonis, B. Della Vecchia, et al. · Journal of Computational and Applied Mathematics · 23
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Filtered interpolation for solving Prandtl’s integro-differential equations
2021 · M. C. De Bonis, D. Occorsio, et al. · Numerical Algorithms · 17
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On the simultaneous approximation of a Hilbert transform and its derivatives on the real semiaxis
2016 · Maria Carmela De Bonis, Donatella Occorsio · Applied Numerical Mathematics · 15
Approximation of the Hilbert Transform on the real line using Hermite zeros
2001 · M. De Bonis, B. Vecchia, et al. · Mathematics of Computation · 15
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Modeling metastatic tumor evolution, numerical resolution and growth prediction
2022 · I.M. Bulai, M.C. De Bonis, et al. · Mathematics and Computers in Simulation · 13
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A numerical method for linear Volterra integral equations on infinite intervals and its application to the resolution of metastatic tumor growth models
2021 · M.C. De Bonis, C. Laurita, et al. · Applied Numerical Mathematics · 13
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Approximation of Hilbert and Hadamard transforms on (0,+∞)
2016 · Maria Carmela De Bonis, Donatella Occorsio · Applied Numerical Mathematics · 12
Gaussian quadrature rules with exponential weights on (−1, 1)
2011 · M. C. De Bonis, G. Mastroianni, et al. · Numerische Mathematik · 12
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Nyström method for Cauchy singular integral equations with negative index
2009 · M.C. De Bonis, C. Laurita · Journal of Computational and Applied Mathematics · 10
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Quadrature methods for integro-differential equations of Prandtl’s type in weighted spaces of continuous functions
2020 · Maria Carmela De Bonis, Donatella Occorsio · Applied Mathematics and Computation · 9
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Numerical treatment of a class of systems of Fredholm integral equations on the real line
2013 · M. C. De Bonis, G. Mastroianni · Mathematics of Computation · 8
A numerical method for solving systems of hypersingular integro-differential equations
2023 · Maria Carmela De Bonis, Abdelaziz Mennouni, et al. · ETNA - Electronic Transactions on Numerical Analysis · 7
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A modified Nyström method for integral equations with Mellin type kernels
2015 · M.C. De Bonis, C. Laurita · Journal of Computational and Applied Mathematics · 7
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Nystrom method for systems of integral equations on the real semiaxis
2008 · M. C. De Bonis, G. Mastroianni · IMA Journal of Numerical Analysis · 7
A Global Method for Approximating Caputo Fractional Derivatives—An Application to the Bagley–Torvik Equation
2024 · Maria Carmela De Bonis, Donatella Occorsio · Axioms · 6
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A quadrature method for systems of Cauchy singular integral equations
2012 · M.C. De Bonis, C. Laurita · Journal of Integral Equations and Applications · 6
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Remarks on two integral operators and numerical methods for CSIE
2013 · Maria Carmela De Bonis · Journal of Computational and Applied Mathematics · 5
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Mapping Properties of Some Singular Operators in Besov Type Subspaces of C( − 1, 1)
2005 · M. C. De Bonis, G. Mastroianni · Integral Equations and Operator Theory · 5
Numerical methods for some special Fredholm integral equations on the real line
2003 · M.C. De Bonis, C. Frammartino, et al. · Journal of Computational and Applied Mathematics · 5
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Nyström methods for approximating the solutions of an integral equation arising from a problem in mathematical biology
2021 · Maria Carmela De Bonis, Marija P. Stanić, et al. · Applied Numerical Mathematics · 4
Numerical methods for hypersingular integrals on the real line
2017 · Maria Carmela De Bonis, Donatella Occorsio · CINECA IRIS Institutional Research Information System (University of Basilicata) · 4
Some Simple Quadrature Rules for Evaluating the Hilbert Transform on the Real Line
2003 · Maria Carmela De Bonis, G. Mastroianni · CINECA IRIS Institutional Research Information System (University of Basilicata) · 4
Works count: 69
Citation count: 318
H-index: 11
I10-index: 12
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