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Using an Ersatz Thermosiphon Loop to Model Natural Convection Flows Inside a Shallow Enclosure.


DE2001776940

Publication Date 2001
Personal Author Burch, J. D.; Gawlik, K. M.
Page Count 11
Abstract Natural convection loops (NCL) can occur when extracting energy from thermal storage with immersed heat exchangers. To assist in heat exchanger design and annual performance simulations of such systems, this paper proposes modeling an NCL with a comparatively simple ersatz thermosiphon loop (ETL). In an actual thermosiphon loop, fluid in channels or pipes flows in a closed loop, driven by a net buoyancy head which is equal to the total pressure drop. In the proposed approach, ersatz flow channels corresponding to the actual NCL flow are first defined, based upon experiment, numerical solution, or other information. The heat transfer and friction coefficients in the simplified ETL model must then be adjusted to fit these known data. The test case analyzed here is a horizontal shallow enclosure with temperature boundary conditions at both ends. A numerical solution is used to calibrate the ETL, and an analytical solution is used to extrapolate to other conditions for testing the ETL mo del predictions. It is shown that over two orders of magnitude variation in heat transfer, the calibrated ETL model predicts the heat transfer to 8% RMSD.
Keywords
  • Solar energy
  • Analytical solution
  • Boundary conditions
  • Heat exchangers
  • Heat storage
  • Heat transfer
  • Natural convection
  • Numerical solution
  • Pressure drop
Source Agency
  • Technical Information Center Oak Ridge Tennessee
Corporate Authors National Renewable Energy Lab., Golden, CO.; Department of Energy, Washington, DC.
Document Type Conference Proceedings
NTIS Issue Number 200125
Contract Number
  • AC36-99GO10337
Using an Ersatz Thermosiphon Loop to Model Natural Convection Flows Inside a Shallow Enclosure.
Using an Ersatz Thermosiphon Loop to Model Natural Convection Flows Inside a Shallow Enclosure.
DE2001776940

  • Solar energy
  • Analytical solution
  • Boundary conditions
  • Heat exchangers
  • Heat storage
  • Heat transfer
  • Natural convection
  • Numerical solution
  • Pressure drop
  • Technical Information Center Oak Ridge Tennessee
  • AC36-99GO10337
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