Articles producció científica> Enginyeria Mecànica

On the drag reconfiguration of plates near the free surface

  • Dades identificatives

    Identificador: imarina:5874092
    Autors:
    Satheesh, SukruthHuera-Huarte, Francisco J
    Resum:
    © 2019 Author(s). Rectangular foils of different flexural rigidities were towed normal to the flow at a fixed speed in a quiescent fluid in order to study the effect of the proximity of the upper edge of the models to free surface. It was found that flexibility ensured drag reduction due to the reconfiguration process at all submergence depths, with certain foils exhibiting depth-independent behavior. The study of Vogel exponents also showed that a sublinear or even a depth independent relationship between drag and velocity can be attained at specific flexural rigidity values. A modified classical beam theory model using a power-law based load distribution was utilized to obtain an empirical relationship between the loading exponent and Cauchy numbers and to identify the foil tip location. Particle image velocimetry was also undertaken to interpret and further understand the force results. The experiments showed the existence of 2 ranges of Cauchy numbers with a small degree of overlap in ranges wherein the drag coefficient and Vogel exponents are independent of submergence depth.
  • Altres:

    Autor segons l'article: Satheesh, Sukruth; Huera-Huarte, Francisco J
    Departament: Enginyeria Mecànica
    Autor/s de la URV: Huera Huarte, Francisco Javier
    Paraules clau: Reduction Flexibility
    Resum: © 2019 Author(s). Rectangular foils of different flexural rigidities were towed normal to the flow at a fixed speed in a quiescent fluid in order to study the effect of the proximity of the upper edge of the models to free surface. It was found that flexibility ensured drag reduction due to the reconfiguration process at all submergence depths, with certain foils exhibiting depth-independent behavior. The study of Vogel exponents also showed that a sublinear or even a depth independent relationship between drag and velocity can be attained at specific flexural rigidity values. A modified classical beam theory model using a power-law based load distribution was utilized to obtain an empirical relationship between the loading exponent and Cauchy numbers and to identify the foil tip location. Particle image velocimetry was also undertaken to interpret and further understand the force results. The experiments showed the existence of 2 ranges of Cauchy numbers with a small degree of overlap in ranges wherein the drag coefficient and Vogel exponents are independent of submergence depth.
    Àrees temàtiques: Química Physics, fluids & plasmas Mechanics of materials Mechanics Mechanical engineering Materiais Matemática / probabilidade e estatística Interdisciplinar Geociências Fluid flow and transfer processes Engineering (miscellaneous) Engenharias iv Engenharias iii Engenharias ii Engenharias i Condensed matter physics Computational mechanics Ciências biológicas i Ciência da computação Astronomia / física
    ISSN: 10897666
    Adreça de correu electrònic de l'autor: francisco.huera@urv.cat
    Identificador de l'autor: 0000-0002-5447-3183
    Data d'alta del registre: 2024-10-12
    URL Document de llicència: https://repositori.urv.cat/ca/proteccio-de-dades/
    Referència a l'article segons font original: Physics Of Fluids. 31 (6): 067106-
    Referència de l'ítem segons les normes APA: Satheesh, Sukruth; Huera-Huarte, Francisco J (2019). On the drag reconfiguration of plates near the free surface. Physics Of Fluids, 31(6), 067106-. DOI: 10.1063/1.5094845
    DOI de l'article: 10.1063/1.5094845
    Entitat: Universitat Rovira i Virgili
    Any de publicació de la revista: 2019
    Tipus de publicació: Journal Publications
  • Paraules clau:

    Computational Mechanics,Condensed Matter Physics,Engineering (Miscellaneous),Fluid Flow and Transfer Processes,Mechanical Engineering,Mechanics,Mechanics of Materials,Physics, Fluids & Plasmas
    Reduction
    Flexibility
    Química
    Physics, fluids & plasmas
    Mechanics of materials
    Mechanics
    Mechanical engineering
    Materiais
    Matemática / probabilidade e estatística
    Interdisciplinar
    Geociências
    Fluid flow and transfer processes
    Engineering (miscellaneous)
    Engenharias iv
    Engenharias iii
    Engenharias ii
    Engenharias i
    Condensed matter physics
    Computational mechanics
    Ciências biológicas i
    Ciência da computação
    Astronomia / física
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