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Year Number of Results
1996 1
2003 1
2012 2
2013 2
2014 1
2015 9
2016 3
2018 2
2019 5
2020 5
2021 7
2022 2
2023 6
2024 0

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Page 1
Global Burden of Cardiovascular Diseases and Risks, 1990-2022.
Mensah GA, Fuster V, Murray CJL, Roth GA; Global Burden of Cardiovascular Diseases and Risks Collaborators. Mensah GA, et al. J Am Coll Cardiol. 2023 Dec 19;82(25):2350-2473. doi: 10.1016/j.jacc.2023.11.007. J Am Coll Cardiol. 2023. PMID: 38092509 No abstract available.
Personalized diagnosis in suspected myocardial infarction.
Neumann JT, Twerenbold R, Ojeda F, Aldous SJ, Allen BR, Apple FS, Babel H, Christenson RH, Cullen L, Di Carluccio E, Doudesis D, Ekelund U, Giannitsis E, Greenslade J, Inoue K, Jernberg T, Kavsak P, Keller T, Lee KK, Lindahl B, Lorenz T, Mahler SA, Mills NL, Mokhtari A, Parsonage W, Pickering JW, Pemberton CJ, Reich C, Richards AM, Sandoval Y, Than MP, Toprak B, Troughton RW, Worster A, Zeller T, Ziegler A, Blankenberg S; ARTEMIS study group. Neumann JT, et al. Clin Res Cardiol. 2023 Sep;112(9):1288-1301. doi: 10.1007/s00392-023-02206-3. Epub 2023 May 2. Clin Res Cardiol. 2023. PMID: 37131096 Free PMC article.
TFOS Lifestyle: Impact of contact lenses on the ocular surface.
Jones L, Efron N, Bandamwar K, Barnett M, Jacobs DS, Jalbert I, Pult H, Rhee MK, Sheardown H, Shovlin JP, Stahl U, Stanila A, Tan J, Tavazzi S, Ucakhan OO, Willcox MDP, Downie LE. Jones L, et al. Ocul Surf. 2023 Jul;29:175-219. doi: 10.1016/j.jtos.2023.04.010. Epub 2023 May 4. Ocul Surf. 2023. PMID: 37149139
Guidelines for the use and interpretation of assays for monitoring autophagy (4th edition)1.
Klionsky DJ, Abdel-Aziz AK, Abdelfatah S, Abdellatif M, Abdoli A, Abel S, Abeliovich H, Abildgaard MH, Abudu YP, Acevedo-Arozena A, Adamopoulos IE, Adeli K, Adolph TE, Adornetto A, Aflaki E, Agam G, Agarwal A, Aggarwal BB, Agnello M, Agostinis P, Agrewala JN, Agrotis A, Aguilar PV, Ahmad ST, Ahmed ZM, Ahumada-Castro U, Aits S, Aizawa S, Akkoc Y, Akoumianaki T, Akpinar HA, Al-Abd AM, Al-Akra L, Al-Gharaibeh A, Alaoui-Jamali MA, Alberti S, Alcocer-Gómez E, Alessandri C, Ali M, Alim Al-Bari MA, Aliwaini S, Alizadeh J, Almacellas E, Almasan A, Alonso A, Alonso GD, Altan-Bonnet N, Altieri DC, Álvarez ÉMC, Alves S, Alves da Costa C, Alzaharna MM, Amadio M, Amantini C, Amaral C, Ambrosio S, Amer AO, Ammanathan V, An Z, Andersen SU, Andrabi SA, Andrade-Silva M, Andres AM, Angelini S, Ann D, Anozie UC, Ansari MY, Antas P, Antebi A, Antón Z, Anwar T, Apetoh L, Apostolova N, Araki T, Araki Y, Arasaki K, Araújo WL, Araya J, Arden C, Arévalo MA, Arguelles S, Arias E, Arikkath J, Arimoto H, Ariosa AR, Armstrong-James D, Arnauné-Pelloquin L, Aroca A, Arroyo DS, Arsov I, Artero R, Asaro DML, Aschner M, Ashrafizadeh M, Ashur-Fabian O, Atanasov AG, Au AK, Auberger P, Auner HW, Aurelian L, Autelli R… See abstract for full author list ➔ Klionsky DJ, et al. Autophagy. 2021 Jan;17(1):1-382. doi: 10.1080/15548627.2020.1797280. Epub 2021 Feb 8. Autophagy. 2021. PMID: 33634751 Free PMC article.
Stochastic Variational Formulations of Fluid Wave-Current Interaction.
Holm DD. Holm DD. J Nonlinear Sci. 2021;31(1):4. doi: 10.1007/s00332-020-09665-2. Epub 2020 Dec 18. J Nonlinear Sci. 2021. PMID: 33364683 Free PMC article.
The key idea for the GLM approach is the separation of the Lagrangian (fluid) and Eulerian (wave) degrees of freedom in Hamilton's principle. This is done by coupling an Euler-Poincare reduced Lagrangian for the current flow and a phase-space Lagrangian for the wave …
The key idea for the GLM approach is the separation of the Lagrangian (fluid) and Eulerian (wave) degrees of freedom in Hamilton's
Anomalous Nonlinear Dynamics Behavior of Fractional Viscoelastic Beams.
Suzuki JL, Kharazmi E, Varghaei P, Naghibolhosseini M, Zayernouri M. Suzuki JL, et al. J Comput Nonlinear Dyn. 2021 Nov 1;16(11):111005. doi: 10.1115/1.4052286. Epub 2021 Sep 22. J Comput Nonlinear Dyn. 2021. PMID: 35832656 Free PMC article.
In particular, we study the vibration of a fractional, geometrically nonlinear viscoelastic cantilever beam, under base excitation and free vibration, where the viscoelasticity is described by a distributed-order fractional model. We employ Hamilton's principle to o …
In particular, we study the vibration of a fractional, geometrically nonlinear viscoelastic cantilever beam, under base excitation and free …
38 results