L. Hervella-Nieto

971 total citations
23 papers, 659 citations indexed

About

L. Hervella-Nieto is a scholar working on Mechanics of Materials, Computational Mechanics and Biomedical Engineering. According to data from OpenAlex, L. Hervella-Nieto has authored 23 papers receiving a total of 659 indexed citations (citations by other indexed papers that have themselves been cited), including 16 papers in Mechanics of Materials, 9 papers in Computational Mechanics and 9 papers in Biomedical Engineering. Recurrent topics in L. Hervella-Nieto's work include Numerical methods in engineering (12 papers), Electromagnetic Simulation and Numerical Methods (8 papers) and Acoustic Wave Phenomena Research (8 papers). L. Hervella-Nieto is often cited by papers focused on Numerical methods in engineering (12 papers), Electromagnetic Simulation and Numerical Methods (8 papers) and Acoustic Wave Phenomena Research (8 papers). L. Hervella-Nieto collaborates with scholars based in Spain, Chile and Argentina. L. Hervella-Nieto's co-authors include Alfredo Bermúdez, Andrés Prieto, Rodolfo Rodrı́guez, Ricardo G. Durán, J. E. Solomin, Ricardo G. Durán, Pablo Gamallo, Steffen Marburg, Philippe Destuynder and Hannah Weisbecker and has published in prestigious journals such as Journal of Computational Physics, Computer Methods in Applied Mechanics and Engineering and Mathematics of Computation.

In The Last Decade

L. Hervella-Nieto

21 papers receiving 623 citations

Peers — A (Enhanced Table)

Peers by citation overlap · career bar shows stage (early→late) cites · hero ref

Name h Career Trend Papers Cites
L. Hervella-Nieto Spain 12 272 254 216 185 155 23 659
Emmanuel Perrey‐Debain France 17 313 1.2× 470 1.9× 305 1.4× 220 1.2× 195 1.3× 60 752
J. P. Coyette Belgium 10 259 1.0× 267 1.1× 275 1.3× 100 0.5× 160 1.0× 15 565
Martin Ochmann Germany 10 324 1.2× 202 0.8× 137 0.6× 49 0.3× 126 0.8× 45 511
D. J. Colquitt United Kingdom 16 960 3.5× 264 1.0× 46 0.2× 71 0.4× 148 1.0× 31 1.2k
Mikhail V. Golub Russia 23 498 1.8× 1.0k 4.1× 78 0.4× 88 0.5× 72 0.5× 91 1.3k
Gwénaël Gabard United Kingdom 20 888 3.3× 252 1.0× 220 1.0× 513 2.8× 105 0.7× 111 1.4k
M.A. Sumbatyan Russia 14 136 0.5× 352 1.4× 45 0.2× 43 0.2× 94 0.6× 95 647
S.S. Nanthakumar Germany 12 141 0.5× 511 2.0× 46 0.2× 92 0.5× 107 0.7× 28 877
Shande Li China 14 221 0.8× 209 0.8× 64 0.3× 38 0.2× 51 0.3× 34 461

Countries citing papers authored by L. Hervella-Nieto

Since Specialization
Citations

This map shows the geographic impact of L. Hervella-Nieto's research. It shows the number of citations coming from papers published by authors working in each country. You can also color the map by specialization and compare the number of citations received by L. Hervella-Nieto with the expected number of citations based on a country's size and research output (numbers larger than one mean the country cites L. Hervella-Nieto more than expected).

Fields of papers citing papers by L. Hervella-Nieto

Since Specialization
Physical SciencesHealth SciencesLife SciencesSocial Sciences

This network shows the impact of papers produced by L. Hervella-Nieto. Nodes represent research fields, and links connect fields that are likely to share authors. Colored nodes show fields that tend to cite the papers produced by L. Hervella-Nieto. The network helps show where L. Hervella-Nieto may publish in the future.

Co-authorship network of co-authors of L. Hervella-Nieto

This figure shows the co-authorship network connecting the top 25 collaborators of L. Hervella-Nieto. A scholar is included among the top collaborators of L. Hervella-Nieto based on the total number of citations received by their joint publications. Widths of edges represent the number of papers authors have co-authored together. Node borders signify the number of papers an author published with L. Hervella-Nieto. L. Hervella-Nieto is excluded from the visualization to improve readability, since they are connected to all nodes in the network.

All Works

20 of 20 papers shown
1.
Prieto, Andrés, et al.. (2023). Experimental validation of a coupled acoustic fluid-poroelastic-plate model with frontal and lateral source excitations. Zenodo (CERN European Organization for Nuclear Research). 1 indexed citations
2.
Destuynder, Philippe, et al.. (2022). A modal-based Partition of Unity Finite Element Method for elastic wave propagation problems in layered media. Computers & Structures. 265. 106759–106759. 6 indexed citations
3.
Hervella-Nieto, L., et al.. (2019). Robustness and dispersion analysis of the Partition of Unity Finite Element Method applied to the Helmholtz equation. Computers & Mathematics with Applications. 79(8). 2426–2446. 6 indexed citations
4.
Hervella-Nieto, L., et al.. (2015). Comparison of pressure and displacement formulations for finite elements in linear time-harmonic acoustics. Computers & Structures. 151. 49–57. 3 indexed citations
5.
Bermúdez, Alfredo, Pablo Gamallo, L. Hervella-Nieto, & Andrés Prieto. (2010). Numerical simulation of passive–active cells with microperforated plates or porous veils. Journal of Sound and Vibration. 329(16). 3233–3246.
6.
Bermúdez, Alfredo, L. Hervella-Nieto, Andrés Prieto, & Rodolfo Rodrı́guez. (2010). Perfectly Matched Layers for Time-Harmonic Second Order Elliptic Problems. Archives of Computational Methods in Engineering. 17(1). 77–107. 44 indexed citations
7.
Hervella-Nieto, L., et al.. (2010). Numerical Computation of the Acoustic Pressure in a Coupled Covered Plate/Fluid Problem: Experimental Validation. Acta acustica united with Acustica. 96(2). 317–327. 3 indexed citations
8.
Hervella-Nieto, L., et al.. (2008). Review in Sound Absorbing Materials. Archives of Computational Methods in Engineering. 15(3). 311–342. 162 indexed citations
9.
Hervella-Nieto, L., et al.. (2008). Finite element approximation of free vibration of folded plates. Computer Methods in Applied Mechanics and Engineering. 198(15-16). 1360–1367. 22 indexed citations
10.
Bermúdez, Alfredo, L. Hervella-Nieto, Andrés Prieto, & Rodolfo Rodrı́guez. (2007). VALIDATION OF ACOUSTIC MODELS FOR TIME-HARMONIC DISSIPATIVE SCATTERING PROBLEMS. Journal of Computational Acoustics. 15(1). 95–121. 9 indexed citations
11.
Bermúdez, Alfredo, L. Hervella-Nieto, Andrés Prieto, & Rodolfo Rodrı́guez. (2007). An Exact Bounded Perfectly Matched Layer for Time-Harmonic Scattering Problems. SIAM Journal on Scientific Computing. 30(1). 312–338. 42 indexed citations
12.
Bermúdez, Alfredo, et al.. (2006). An optimal perfectly matched layer with unbounded absorbing function for time-harmonic acoustic scattering problems. Journal of Computational Physics. 223(2). 469–488. 162 indexed citations
13.
Bermúdez, Alfredo, L. Hervella-Nieto, Andrés Prieto, & Rodolfo Rodrı́guez. (2004). An exact bounded PML for the Helmholtz equation. Comptes Rendus Mathématique. 339(11). 803–808. 23 indexed citations
14.
Hervella-Nieto, L., et al.. (2003). Computation of the vibration modes of plates and shells by low-order MITC quadrilateral finite elements. Computers & Structures. 81(8-11). 615–628. 9 indexed citations
15.
Bermúdez, Alfredo, et al.. (2003). Finite element analysis of pressure formulation of the elastoacoustic problem. Numerische Mathematik. 95(1). 29–51. 12 indexed citations
16.
Bermúdez, Alfredo, L. Hervella-Nieto, & Rodolfo Rodrı́guez. (2001). Finite element computation of the vibrations of a plate-fluid system with interface damping. Computer Methods in Applied Mechanics and Engineering. 190(24-25). 3021–3038. 16 indexed citations
17.
Hervella-Nieto, L., Alfredo Bermúdez, & Rodolfo Rodrı́guez. (2000). Métodos de elementos finitos y reducción modal para problemas de interacción fluido-estructura. Dialnet (Universidad de la Rioja). 1 indexed citations
18.
Durán, Ricardo G., et al.. (2000). Finite element analysis of the vibration problem of a plate coupled with a fluid. Numerische Mathematik. 86(4). 591–616. 16 indexed citations
19.
Bermúdez, Alfredo, L. Hervella-Nieto, & Rodolfo Rodrı́guez. (1999). FINITE ELEMENT COMPUTATION OF THREE-DIMENSIONAL ELASTOACOUSTIC VIBRATIONS. Journal of Sound and Vibration. 219(2). 279–306. 48 indexed citations
20.
Durán, Ricardo G., et al.. (1999). Approximation of the vibration modes of a plate by Reissner-Mindlin equations. Mathematics of Computation. 68(228). 1447–1463. 28 indexed citations

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