Programa de Pós-Graduação em Matemática Aplicada

Produção Científica do Período de 2008 a 2025

Demais tipos de produção bibliográfica

Número total de items: 132

2024

  1. GOMES, A. M. S.; RODRIGUES, CHRISTIAN S.; MARTIN, L. S. On Differential and Riemannian Calculus on Wasserstein Spaces. 2024.
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  2. BORGES, J. S. S.; CAMPOS, G. C. M.; FERREIRA, J. A.; ROMANAZZI, G. Drug release from polymeric platforms for non smooth solutions. 2024.
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  3. CAMPOS, G. C. M.; FERREIRA, J. A.; PENA, G.; ROMANAZZI, G. A second order method for a drug release process defined by a differential Maxwell-Wichert stress-strain relation. 2024.
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  4. Sousa, J. Vanterler da C; KUCCHE, K. D.; GOVINDARAJ, V.; TAVARES, L. S. Fractional Kirchhoff type equations involving Neumann conditions. 2024.
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  5. CAROLINA, A.; COSTA, F. S.; Sousa, J Vanterler da C; SOARES Lie point symmetry for space-fractional porous medium equation in terms the Riesz-fractional derivative. 2024.
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  6. Sousa, J. Vanterler da C; SOARES ; COSTA, F. S. Radial symmetry of the eigenfunction for the fractional $p$-Laplacian equation. 2024.
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  7. RAZANI, A.; TAVARES, L. S.; Sousa, J Vanterler da C Existence and multiplicity results for a sytems involving an anisotropic $(p,q)$-Laplacian type operator. 2024.
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  8. Sousa, J. Vanterler da C; GOMES, D. F.; Srivastava, H. M. Existence of Weak Positive Solutions of Fractional Laplacian Elliptic Systems of the Kirchhoff Type. 2024.
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  9. Sousa, J. Vanterler da C; LAMINE, M.; TAVARES, L. S. On a fractional $p$-Laplacian problem in a Riemannian manifold. 2024.
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  10. ZUO, J.; HEIDARKHANI, S.; MORADI, S.; SOUSA, J. Vanterler da C. A generalized $p$-Laplacian problem with parameters. 2024.
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  11. ZUO, J.; Sousa, J Vanterler da C; MONTEIRO, N. Fractional diffusion equations with reaction terms. 2024.
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  12. HAMZA, E.; ELHOUSSAIN, A.; SOUSA, J. Vanterler da C. Study of $\varsigma(\cdot)$-Laplacian problems originated from Capillary phenomena. 2024.
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  13. HAMZA, E.; ELHOUSSAIN, A.; SOUSA, J. Vanterler da C. Study of Choquard-logarithmic problem with $p(\cdot)$-Laplacian operator. 2024.
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  14. HAMZA, E.; ELHOUSSAIN, A.; Sousa, J. Vanterler da C On a class of generalized Kirchhoff capillarity problem with $\xi(\cdot)$-Laplacian operator. 2024.
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  15. HAMZA, E.; ELHOUSSAIN, A.; Sousa, J. Vanterler da C; TAVARES, L. S. A class of eigenvalue problems for fractional spaces. 2024.
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  16. LAMINE, M.; SOUSA, J. Vanterler da C. Existence and multiplicity of solutions for variational inequality problems involving the $p$-Laplacian. 2024.
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  17. HAMZA, E.; ELHOUSSAIN, A.; Sousa, J. Vanterler da C; TAVARES, L. S. Schrodinger-Kirchhoff type system involving $p(\cdot)$-Laplacian operator. 2024.
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  18. ANDREANI, R.; HAESER, G.; SCHUVERDT, M. L.; SECCHIN, L. D. A relaxed quasinormality condition and the boundedness of dual augmented Lagrangian sequences. 2024.
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  19. ANDREANI, R.; HAESER, G.; PRADO, R. W.; SCHUVERDT, M. L.; SECCHIN, L. D. Global convergence of a second-order augmented Lagrangian method under an error bound condition. 2024.
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  20. MEDEIROS, J. C. A.; RIBEIRO, A. A.; SACHINE, M.; SECCHIN, L. D. A practical second-order optimality condition for cardinality-constrained problems with application to an augmented Lagrangian method. 2024.
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  21. ABREU, EDUARDO; CRUZ, R. L.; JUAJIBOY, J.; LAMBERT, W. J. Weak asymptotic analysis approach for first order scalar conservation laws with nonlocal flux. 2024.
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  22. ABREU, EDUARDO; CRUZ, R. L.; JUAJIBOY, J.; Lambert, W. "Semi-discrete Lagrangian-Eulerian approach for conservation laws with nonlocal fluxes in several dimensions. 2024.
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  23. ABREU, EDUARDO; Lambert, W.; PANDINI, E.; LAMBERT, WANDERSON J. An enhanced Lagrangian-Eulerian method for a class of balance Laws: numerical analysis via a weak asymptotic method with applications. 2024.
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  24. ESCHENAZI, C. E.; Lambert, W.; LOPEZ-FLORES, M.; MARCHESIN, D.; PALMEIRA, C. F.; PHLOR, B. olving Riemann Problems with a Topological Tool. 2024.
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2023

  1. Puma, Hector S.; RODRIGUES, CHRISTIAN S. Finiteness of random attractors. 2023.
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  2. GOMES, A. M. S.; RODRIGUES, CHRISTIAN S. Rigidity of curvature bounds of quotient spaces of isometric actions. 2023.
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  3. Sousa, J Vanterler da C; COSTA, F. S.; TAVARES, L. S. Singular equation with the r(x)-Laplace equations. 2023.
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  4. SOUSA, J. Vanterler da C; SOARES ; COSTA, F. S. An ecological fractional model with $p$-Kirchhoff-type problem. 2023.
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  5. Sousa, J. Vanterler da C; KUCCHE, K. D.; Srivastava, H. M. Some Fractional-Order $(p,q)$-Laplacian Systems of Equations. 2023.
    [ Google | Google Scholar ]
  6. LEMNAOUAR, M. R.; LOUARTASSI, Y.; ZINE, R.; SOUSA, J. Vanterler da C A New Generalized Truncated $K$-series Fractional Derivative. 2023.
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  7. Sousa, J Vanterler da C; LAMINE, M.; TAVARES, L. S. On the Narrow Region Principle and the Moving Planes Method for Frac- tional Laplacian Equations. 2023.
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  8. SOLHEID, B. S.; SCHNEIDER, K. A.; Sousa, J Vanterler da C; CARRER, J. A. M. Memory-effficient implementation of the Heat semi-group (HSG) integral solution for the fractional screened Poisson equation on bounded domains. 2023.
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  9. SOARES ; COSTA, F. S.; SOUSA, J. Vanterler da C Lie symmetry analysis for fractional differential equations in the $\psi$-Caputo variable order sense and applications. 2023.
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  10. REYES-CAROCCA, S.; SPEZIALI, P. Classifying compact Riemann surfaces by number of symmetries. 2023.
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  11. ABREU, EDUARDO; CUESTA, E.; DURAN, A.; Lambert, Wanderson Mathematical properties and numerical approximation of pseudo-parabolic systems. 2023.
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2022

  1. Puma, Hector S.; RODRIGUES, CHRISTIAN S. On shadowing and stochastic stability. 2022.
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  2. POSSOBON, R.; RODRIGUES, CHRISTIAN S. Geometric properties of disintegration of measures. 2022.
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  3. YANG, H. M. A model-based assessment of the cost-benefit balance and the plea bargain in criminality -- A qualitative case study of the Covid-19 epidemic shedding light on the 'car wash operation' in Brazil. 2022.
    [ Google | Google Scholar ]
  4. SOUSA, J. Vanterler da C.; BENCHOHRA, M.; FREDERICO, G. S. F. Fractional diffusive logistic equation in $\mathcal{H}_{0}^{\widetilde{\sigma },p}$. 2022.
    [ Google | Google Scholar ]
  5. LAMINE, M.; RAGUSA, M. A.; SOUSA, J. Vanterler da C. Concave-convex equations in Nehari manifold. 2022.
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  6. SOUSA, J. Vanterler da C; SOARES, J.; COSTA, F. S.; Capelas de Oliveira, E Resonance fractional problem and Fucik spectrum. 2022.
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  7. BORGES FILHO, H. M.; KORCHMÁROS, GÁBOR; SPEZIALI, P. Plane curves with a large linear automorphism group in characteristic p. 2022.
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  8. REYES-CAROCCA, S.; SPEZIALI, P. Infinitely many Riemann surfaces with transitive action on Weierstrass points. 2022.
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  9. Walteir de Paula Ferreira; SPEZIALI, P. Optimal plane curves of degree q-1 over a finite field. 2022.
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2021

  1. Barros, L.C.; ESMI, E.; PEDRO, F. S.; Wasques, Vinícius F. Cálculo para Processos Fuzzy Interativos. 2021.
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  2. Barros, L.C.; Wasques, Vinícius F.; ESMI, E.; SANCHEZ, DANIEL; PEDRO, F. S. Sistemas p-Fuzzy e Aplicações. 2021.
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  3. OISHI, C. M.; AMARAL, F. V. G.; FRANCA, H. L.; NAKATA, W. H.; AGUIAR, D. A. D.; SANTOS, G. F. O.; MEDEIROS, D. O.; SPADON, G.; RODRIGUES, J. F.; MARTÍNEZ, J. M.; SANTOS, L. T.; SOARES FILHO, D. M. Neural Networks for Seismic Data Inversion. 2021.
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2020

  1. BORGES, J. S. S.; FERREIRA, J. A.; ROMANAZZI, G.; ABREU, E. C. Drug Release from Viscoelastic Polymeric Matrices - a Stable e Supraconvergent FDM. 2020.
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  2. YANG, H. M. Evaluating reduction in CoViD-19 cases by isolation and protective measures in São Paulo State, Brazil, and scenarios of release. 2020.
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  3. YANG, H. M. Evaluating the impacts of release in São Paulo State (Brazil) on the epidemic of covid-19 based on mathematical model. 2020.
    [ Google | Google Scholar ]
  4. YANG, H. M. Are the SIR and SEIR models suitable to estimate the basic reproduction number for the CoViD-19 epidemic?. 2020.
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  5. YANG, H. M. Evaluating the trade-off between transmissibility and virulence of SARS-CoV-2 by mathematical modeling. 2020.
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  6. YANG, H. M. Quarantine, relaxation and mutation explaining the CoViD-19 epidemic in São Paulo State (Brazil). 2020.
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  7. Duarte, C.; AMARAL, BÁRBARA; Terra Cunha, Marcelo; Leifer, M. Investigating Coarse-Grainings and Emergent Quantum Dynamics with Four Mathematical Perspectives. 2020.
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2019

  1. Albano, N. A.; Costa, J. C.; Schleicher, J.; Novais, A. On the true-amplitude imaging condition for reverse-time migration.. 2019.
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  2. ASSIS, C.A.M.; PAN, Y.; Schleicher, J.; Bohlen, T.; Santos, H. B. Joint migration inversion: continuous equations and discretized solution via multiparameter Gauss?Newton method. 2019.
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  3. ASSIS, C.A.M.; Schleicher, J. Improving structural-information recovery in joint migration inversion using an image-based regularization. 2019.
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  4. BEDENDO, RENATO G.; Schleicher, J.; Costa, J. C. Robust implementation of MVA by double path-integral migration. 2019.
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  5. MACHADO, PETER A. P.; Novais, A.; Schleicher, J. Procedural strategies for depth-migration velocity analysis by image-wave propagation in common-image gathers. 2019.
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  6. MAGALHÃES, JOAO CÂNDIDO; Schleicher, J.; SCHLEICHER, MARIA AMELIA Comparison between two iterative schemes for the one dimensional Marchenko equation. 2019.
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2018

  1. ROMANAZZI, GIUSEPPE; SETTANNI, G. Numerical Differential Model for Crypt Fission in the Colon Epithelium. 2018.
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  2. CAMARGO, A. W.; SANTOS, L.T. Application of an Augmented Lagrangian Method for Constrained Full Waveform Inversion. 2018.
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2017

  1. Costa, J. C.; Medeiros, W.; Schimmel, M.; Santana, F. L.; Schleicher, J. Reverse time migration using phase cross'correlation. 2017.
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  2. GOMES, V.M.; Santos, H. B.; Schleicher, J.; Novais, A.; SANTOS, M.A.C. Curvelet denoising for preconditioning of 2D poststack seismic data inversion. 2017.
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2016

  1. Barrera, D. F.; Schleicher, J.; van der Neut, J. Limitations of correlation-based redatuming methods. 2016.
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  2. Barrera, D. F.; Schleicher, J.; van der Neut, J. Up- and downgoing Green?s functions retrieved by inverse wavefield extrapolation. 2016.
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  3. Ferreira, W. C.; Hilterman, F. J.; Diogo, L. A.; Santos, H. B.; Schleicher, J.; Novais, A. Global optimisation for AVO inversion: a genetic algorithm using a table-based raytheory algorithm. 2016.
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  4. Gomes, G. R.; Schleicher, J.; Novais, A.; Santos, H. B. Depth migration velocity analysis by velocity continuation in common-image gathers. 2016.
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  5. KAMIOKA, D. M.; CAMARGO, A. W.; Novais, Amelia; SCHLEICHER, J.; SANTOS, L.T. Modified Coherence Measure to Improve the Resolution of Semblance Sections. 2016.
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2015

  1. STRAPASSON, JOÃO E.; Jorge, G.; CAMPELLO, ANTONIO; COSTA, SUELI I.R. Quasi-perfect codes in the $\ell_p$ metric. 2015.
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  2. STRAPASSON, JOÃO E.; TOREZZAN, CRISTIANO http://arxiv.org/abs/1509.05454. 2015.
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  3. CAMPELLO, ANTONIO; Jorge, G.; STRAPASSON, JOÃO E.; COSTA, SUELI I.R. Perfect codes in the lp metric. 2015.
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  4. Coimbra, T. A.; Novais, A.; Schleicher, J. Improved conflicting-dip treatment in the offset-continuation trajectory stack. 2015.
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  5. Salcedo, M.; Novais, A.; Schleicher, J.; Santos, H. B. Optimisation of the parameters in complex-Padé Fourier finite-difference migration. 2015.
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  6. Santos, H. B.; Schleicher, J.; Novais, A.; Kurzmann, A.; Bohlen, T. Robust time-domain migration velocity analysis methods for initial-model building in a full waveform tomography workflow. 2015.
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  7. Costa, J. C.; Schleicher, J. A separable strong-anisotropy approximation for pure qP wave propagation in transversely isotropic media. 2015.
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  8. KAMIOKA, DANIELA M.; CAMARGO, ALEXANDRE W.; Novais, A.; Schleicher, J.; Santos, L. T. Minimum semblance: A modified coherence measure to improve the resolution of semblance sections. 2015.
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2014

  1. Collazos, J. A.; de Figueiredo, J. J. S.; Coimbra, T. A.; Schleicher, J.; Novais, A. Unconventional velocity seismic processing based on the diffraction filter and residual diffraction moveout: application to a Viking Graben dataset. 2014.
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  2. Santos, H. B.; Coimbra, T. A.; Schleicher, J.; Novais, A. Remigration-trajectory velocity analysis: Improved derivation and proof of concept. 2014.
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  3. Santos, H. B.; Macedo, D. L.; Santos, E. B.; Schleicher, J.; Novais, A. Use of 3D gravity inversion to aid seismic migration-velocity building. 2014.
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  4. Valente, L. S. S.; Santos, H. B.; Schleicher, J. A strategy for time-to-depth conversion and velocity estimation. 2014.
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  5. Schleicher, J. Pure qP-wave propagation in VTI media. 2014.
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  6. CAMARGO, A. W.; SANTOS, L. T. Analysis of a Finite Difference Scheme with Adaptive Spatial Operator for the Acoustic Wave Equation. 2014.
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2013

  1. Coimbra, T. A.; de Figueiredo, J. J. S.; Novais, A.; Schleicher, J.; Arashiro, S. Y. Migration velocity analysis using residual diffraction moveout in the pre-stack depth domain. 2013.
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  2. Coimbra, T. A.; Barrera, D. F.; Schleicher, J.; Novais, A. Interferometric redatuming using direct-wavefield modeling. 2013.
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  3. Coimbra, T. A.; Santos, H. B.; Schleicher, J.; Novais, A. Prestack migration velocity analysis using time-remigration trajectories. 2013.
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  4. Novais, A.; Schleicher, J.; Costa, J. C. A spatial approximation for the Li correction. 2013.
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  5. Santos, H. B.; Schleicher, J.; Novais, A. Initial-model construction for MVA techniques. 2013.
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  6. Schleicher, J.; Costa, J. C.; Novais, A. Reduction of crosstalk in blended-shot migration. 2013.
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  7. Macedo, D. L.; Vasconcelos, I.; Schleicher, J. Scattering-based sensitivity kernels for time-lapse differential-waveform inversion. 2013.
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2012

  1. Coimbra, T. A.; de Figueiredo, J. J. S.; Schleicher, J.; Novais, A.; Costa, J. C. Migration velocity analysis with diffraction events using residual moveout: Application to SIGSBEE 2B data. 2012.
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  2. Coimbra, T. A.; Novais, A.; Schleicher, J. Offset-Continuation stacking. 2012.
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  3. Bloot, R.; Schleicher, J.; Santos, L. T.; Costa, J. C. On the Helmholtz decomposition in weakly anisotropic VTI media. 2012.
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  4. Macedo, D. L.; Vasconcelos, I.; Schleicher, J. Scattering-based decomposition of sensitivity kernels for full waveform inversion ? part 2: perturbation estimates with adjoint kernels. 2012.
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  5. Marcondes, P. E.; de Figueiredo, J. J. S.; Far, M. E.; Schleicher, J.; Dyaur, N.; Stewart, R. R. Experimental relations between stress and fracture properties in synthetic anisotropic media. 2012.
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2011

  1. Amaro, B. D.; Schleicher, J.; Novais, A.; Costa, J. C.; Santos, L. T. Stabilized least-squares imaging conditions for common-shot wave-equation migration. 2011.
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  2. Coimbra, T. A.; de Figueiredo, J. J. S.; Novais, A.; Schleicher, J. Migration velocity analysis with diffraction events using residual moveout. 2011.
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  3. Costa, C. A. N.; Campos, I. S.; Costa, J. C.; Silva Neto, F. A.; Schleicher, J.; Novais, A. Iterative methods for 3D implicit finite-difference migration using the complex Padé approximation. 2011.
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  4. de Figueiredo, J. J. S.; Schleicher, J.; Oliveira, F.; Esmi, E.; Freitas, L. B.; Novais, A.; Sussner, P.; Green, S. Automatic detection and imaging of diffraction points using pattern recognition. 2011.
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  5. Mondini, D.; Costa, J. C.; Schleicher, J.; Novais, A. Three-dimensional Complex Padé FD Migration: splitting and corrections. 2011.
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  6. Bloot, R.; Schleicher, J.; Santos, L. T. On the elastic wave equation for weakly anisotropic VTI media. 2011.
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  7. de Figueiredo, J. J. S.; Stewart, R. R.; Schleicher, J.; Dyaur, N.; Omoboya, B.; Wiley, R.; William, A. Shear-wave anisotropy by aligned cracked inclusions: Frequency and attenuation properties. 2011.
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  8. Macedo, D. L.; Vasconcelos, I.; Schleicher, J. Scattering-based decomposition of sensitivity kernels for full waveform inversion. 2011.
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2010

  1. Costa, J. C.; Mondini, D.; Schleicher, J.; Novais, A. A comparison of splitting techniques for 3D FFD migration. 2010.
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  2. Maciel, J. S.; Costa, J. C.; Schleicher, J. Coherence measures in automatic time migration velocity analysis. 2010.
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  3. Santos, L. T.; Schleicher, J.; Costa, J. C.; Novais, A. Fast Estimation of CRS Parameters Using Local Slopes in Inhomogeneous Media. 2010.
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  4. de Figueiredo, J. J. S.; Oliveira, F.; Esmi, E.; Freitas, L. B.; Novais, A.; Schleicher, J. Diffraction imaging based on the diffraction operator. 2010.
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  5. BARROS, L. C.; TONELLI, P. A.; Julião, A. P. Cálculo Diferencial e Integral para Funções Fuzzy Via Extensão dos Operadores de Derivação e Integração. 2010.
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  6. Sachine M.; Gomes-Ruggiero, Márcia A.; SANTOS, S. A. Globally Convergent Modifications to the Method of Moving Asymptotes and the Solution of the Subproblems Using Trust Regions: Numerical Results. 2010.
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  7. Cecconelo, M. S.; SILVA, J. D. M.; BASSANEZI, R. C. Sistemas dinâmicos fuzzy. 2010.
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2009

  1. CAMARGO, R. DE F.; CAPELAS DE OLIVEIRA, E.; VAZ JUNIOR, J. On the Generalized Mittag-Leffler Function and its Application in a Fractional Telegraph Equation. 2009.
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  2. Costa, J. C.; Schleicher, J. Double path-integral migration velocity analysis: A real data example. 2009.
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  3. Macedo, D. L.; de Figueiredo, J. J. S.; Portugal, R. S.; Schleicher, J. Velocity analysis on CMP sections based on the smearing paradigm. 2009.
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  4. Silva Neto, F. A.; Costa, J. C.; Schleicher, J.; Novais, A. 2.5D reverse time migration. 2009.
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  5. Valente, L. S. S.; Costa, J. C.; Schleicher, J. Evaluation of time to depth conversion algorithms for depth velocity model building. 2009.
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  6. Aleixo, R.; Schleicher, J.; Costa, J. C. Determination of traveltime parameters in VTI media. 2009.
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  7. Coimbra, T. A.; Novais, A.; Schleicher, J. OCO ray tracing using OCO trajectories. 2009.
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  8. Santos, L. T.; Schleicher, J. Improving the estimation of the CRS parameters using local slopes. 2009.
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  9. Oliveira, F.; Novais, A.; Schleicher, J.; Costa, J. C. Velocity dependence of 2.5D true-amplitude single-stack redatuming. 2009.
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  10. Bevilacqua, L.; Brandão, A.; BASSANEZI, R. C.; Faleiros, A. Plato?s Shadow Problem? from Wolfram Demonstration Project. 2009.
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2008

  1. CAMARGO, R. DE F.; CHIACCHIO, A. O.; CAPELAS DE OLIVEIRA, E. One-Sided and Two-Sided Green's Function. 2008.
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  2. SOUBHIA, A. L.; CAPELAS DE OLIVEIRA, E. Função de Green, Equação Integral e o Oscilador Harmônico Fracionário. 2008.
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  3. CAMARGO, R. DE F.; CHIACCHIO, A. O.; CAPELAS DE OLIVEIRA, E. Equação do Telégrafo Fracionária e as Funções de Mittag-Leffler. 2008.
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  4. Schleicher, J.; Costa, J. C.; Novais, A. Time migration velocity analysis by image-wave propagation of common-image gather. 2008.
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  5. Amazonas, D.; Aleixo, R.; Schleicher, J.; Costa, J. C. 2D anisotropic complex-Padé hybrid finite-difference depth migration. 2008.
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  6. Amazonas, D.; Aleixo, R.; Schleicher, J.; Costa, J. C. True-amplitude wave-equation migration. 2008.
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  7. Santos, L. T.; Schleicher, J.; Costa, J. C.; Novais, A. Fast estimation of CRS parameters using local slopes. 2008.
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  8. Schleicher, J.; Costa, J. C. Migration velocity analysis by double path-integral migration. 2008.
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  9. JAFELICE, R. S. M.; BARROS, L. C.; BASSANEZI, RODNEY CARLOS Usando a Teoria Fuzzy na Modelagem de Fenômenos Biológicos. 2008.
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  10. LIMA, E.; SANTOS, L. T.; SCHLEICHER, J.; TYGEL, M. Fourth-Order Statistics for Parameter Estimation. 2008.
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  11. SCHLEICHER, J.; SANTOS, L. T.; COSTA, J. C.; NOVAIS, A. Local Slopes and the CRS Method. 2008.
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  12. SANTOS, L. T.; DORINI, F. A.; CUNHA, M. C. C. The Probability Density Function to the Random Linear Transport Equation. 2008.
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Arquivo gerado a partir dos currículos Lattes dos pesquisadores. Data do processamento: 23/05/2025 14:05:01
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