Formfaktor und formwiderstand der stationären mehrdimensionalen wärmeleitungShape factor and shape resistance for steady multidimensional heat conductionFacteur de forme et resistance de forme en conduction thermique stationnaire multidimensionnelleфopм-фaктop и цoпpoтивлeниe для pтaциoчapнoй мнoгoмepнoй тeплoпpoвoднopти
Literatur (27)
- et al.
Shape factors for conductive heat flow
A.I.Ch.E. Jl
(1958) - et al.
Grundgesetze der Wärmeübertragung
(1963) Principles of Heat Transfer
(1966)Fundamentals of Heat Transfer
(1963)Heat Transmission
(1954)- et al.
Flow of heat through furnace walls: the shape factor
Trans. Am. Electrochem. Soc
(1913) - et al.
Ann. Phys. Chem
(1880) - et al.
Tafel höherer Funktionen
(1966) - et al.
Anwendung der elliptischen Funktionen in Physik und Technik
(1949)
Elektrische Felder und Wellen
Potentialfelder der Elektrotechnik
Cited by (62)
Conduction heat transfer from oblate spheroids and bispheres
2019, International Journal of Heat and Mass TransferCitation Excerpt :Furthermore, our results can be used to develop perturbation solutions for the problems of forced convection heat transfer from heated spheroids and bispheres in uniform laminar flows at small Péclet numbers [10–12]. In conclusion, it is worth noting that although there have been many studies on analytical modeling of conduction heat transfer from objects of various shapes (or analogous problems in mass transfer, electrostatics, etc.), a large number of them have focused on the isothermal (Dirichlet) boundary condition (see, e.g., [6,9,13–22]) and a relatively small number have considered the uniform flux (Neumann) boundary condition (see, e.g., [11,23]). Here, we have attempted to partially fill this gap in the literature.
Quasi one-dimensional approach to evaluate temperature dependent anisotropic thermal conductivity of a flat laminate vapor chamber
2019, Applied Thermal EngineeringHeat transfer enhancement of a periodic array of isothermal pipes
2016, International Journal of Thermal SciencesCitation Excerpt :The heat transfer problem in the transformed domain is addressed numerically using the “singular” boundary element method [23–29]. As mentioned earlier, the main objective of this work is to pose and solve a Shape Optimization problem, i.e. an inverse design problem, where the objective function is the Shape Factor [1,30], i.e. the total heat transfer rate, and the variable of the optimization is the shape of the pipe, which is parameterized though the parameters of the generalized Schwarz–Christoffel transformation. Hence, using the parameters of the generalized Schwarz–Christoffel transformation, the Shape Optimization problem is posed as a nonlinear programming problem (constrained nonlinear optimization [31]), which is solved numerically [32] to find optimum shapes that maximize heat transfer.
Design and experimental characterization of a membrane-based absorption heat pump
2011, Journal of Membrane ScienceShape factor and shape optimization for a periodic array of isothermal pipes
2010, International Journal of Heat and Mass Transfer