A. Palmieri
Mathematical Physics · 2017–2019
A researcher in the Science corpus: 3 papers; trusts 14 researchers and is trusted by 2 researchers here, as inferred from the citation graph.
Subfields
- Mathematical Physics — 41 citations into it; #5,921 of 8,562 by trust here, #7,431 by citations
- Control and Systems Engineering — 31 citations into it
- Applied Mathematics — 24 citations into it; #5,074 of 7,620 by trust here, #6,655 by citations
- Statistical and Nonlinear Physics — 9 citations into it; #6,251 of 10,127 by trust here, #9,324 by citations
Whom A. Palmieri trusts overall
Their strongest outbound trust, strongest first, inferred from their citations.
- Qi S. Zhang
- Borislav Yordanov
- Yi Zhou
- Loukas Grafakos
- Karen Yagdjian
- M. DʼAbbicco
- Grozdena Todorova
- Jens Wirth
- Kenji Nishihara
- H. Takamura
Who trusts A. Palmieri overall
Papers from A. Palmieri's perspective
Ordered by how strongly the researchers A. Palmieri trusts endorse each paper. Same corpus, a different order for every researcher.
- An elementary proof of the blow-up for semilinear wave equation in high space dimensions
- Strichartz estimates in the hyperbolic space and global existence for the semilinear wave equation
- A blow-up result for a nonlinear wave equation with damping: The critical case
- Finite time blow up for critical wave equations in high dimensions
- Solution representations for a wave equation with weak dissipation
- Blow Up of Solutions to Semilinear Wave Equations with Critical Exponent in High Dimensions*
- Asymptotic Behavior of Solutions to the Semilinear Wave Equation with Time-dependent Damping
- Critical Exponent for a Nonlinear Wave Equation with Damping
- The sharp upper bound of the lifespan of solutions to critical semilinear wave equations in high dimensions
- Classical and modern Fourier analysis
Their papers
- A competition between Fujita and Strauss type exponents for blow-up of semi-linear wave equations with scale-invariant damping and mass (2019) — 47 citations
- Nonexistence of global solutions for the semilinear Moore – Gibson – Thompson equation in the conservative case (2019) — 64 citations
- Semi‐linear wave models with power non‐linearity and scale‐invariant time‐dependent mass and dissipation (2017) — 103 citations