Heat and cold storage with PCM An up to date introduction into basic
Latent heat storage with phase change materials (PCM) has the potential to improve significantly the efficiency of heat and cold storages and to reduce their size considerably. The book is an introduction into the field for researchers and students. It su
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		    Other common units units
 
 A
 
 m2
 
 area
 
 C
 
 J/kg⋅K, J/m3⋅K, J/mole⋅K
 
 heat capacity
 
 c
 
 C/mass, …
 
 specific heat capacity per mass, per volume, or per amount
 
 CR
 
 mg/m2yr
 
 corrosion rate
 
 d
 
 m
 
 thickness
 
 H
 
 J
 
 enthalpy
 
 h
 
 J/kg, J/m3, J/mol
 
 specific enthalpy per mass, per volume, or per amount
 
 k
 
 W/m2K
 
 overall heat transfer coefficient
 
 m
 
 kg
 
 mass
 
 mol
 
 mol
 
 f
 
 fraction of mass, volume, or amount
 
 amount of matter / number of molecules
 
 n
 
 integer number
 
 P
 
 J/s = W
 
 kW
 
 p
 
 Pa
 
 bar (=105 Pa) pressure
 
 Q
 
 J
 
 kWh
 
 dQ/dt W (=J/s) dV/dt m3/s
 
 power heat heat flux
 
 liters/s
 
 volume flow rate
 
 dq/dt
 
 W/m2
 
 heat flux density
 
 r, R
 
 m
 
 radius
 
 Rth
 
 K/W
 
 thermal resistance
 
 S
 
 J/K
 
 entropy
 
 s
 
 m
 
 location of the phase front
 
 T
 
 °C
 
 temperature
 
 ΔT
 
 K
 
 temperature difference
 
 +
 
 dimensionless ratio of radiuses
 
 s
 
 t
 
 s
 
 U
 
 J
 
 min, hour
 
 time
 
 u
 
 m/s
 
 V
 
 m3
 
 x,y,z
 
 m
 
 Cartesian space coordinates
 
 α
 
 W/m2K
 
 convective heat transfer coefficient
 
 internal energy flow speed liter (=10-3 m3) volume
 
 (Continued)
 
 298
 
 10 Appendix
 
 Table 10.1. (Continued) Si-units
 
 α
 
 m2/s
 
 β
 
 K/s
 
 Other common units units thermal diffusivity K/min
 
 heating rate
 
 β
 
 dimensionless ratio of thermal resistances
 
 η
 
 N⋅s/m2
 
 λ
 
 W/mK
 
 thermal conductivity
 
 ρ
 
 kg/m3
 
 density
 
 viscosity
 
 Because of the frequent use of h as enthalpy, it would be confusing using also h as convective heat transfer coefficient. To avoid confusion, a different notation described in the following table is used throughout the book to describe heat transfer. Generally, the heat flux dQ/dt and the heat flux density dq/dt are related by dQ/dt = A ⋅ dq/dt. Table 10.2. Notation for heat transfer. effect
 
 sketch
 
 Heat transT fer dQ/dt through an area A by conduction ΔT
 
 Notation often used
 
 Notation here
 
 dQ / dt = Q&
 
 dQ / dt = Q&
 
 = A⋅ k ⋅
 
 ΔT Δx
 
 = A⋅λ ⋅
 
 ΔT Δx
 
 k = thermal conductivity
 
 λ = thermal conductivity
 
 dQ / dt = Q&
 
 dQ / dt = Q&
 
 x Δx Heat transfer dQ/dt from an area A by convection
 
 T
 
 = A ⋅ hconv ⋅ ΔT
 
 = A ⋅ α ⋅ ΔT
 
 hconv = convection heat transfer α = convection heat transfer coefficient coefficient
 
 ΔT x
 
 10 Appendix
 
 effect
 
 Notation often used
 
 sketch
 
 Overall T heat transfer dQ/dt through an area A, for ΔT example by convection on the surface and conduction inside
 
 dQ / dt = Q&
 
 299
 
 Notation here
 
 dQ / dt = Q&
 
 = A ⋅ U ⋅ ΔT = A ⋅ k ⋅ ΔT 1 / U = 1 / hcond + Δx / λ 1 / k = 1 / α + Δx / λ + 1/ α + 1 / hcond x
 
 U = overall heat transfer coef- k = overall heat transfer coefficient ficient, or just U-factor R = 1/U overall thermal resistance, or just R-value with
 
 dQ / dt = Q& = A ⋅ 1 / R ⋅ ΔT
 
 300
 
 10 Appendix
 
 Table 10.3. Subscripts a, amb ambient air
 
 air
 
 bp
 
 boiling point
 
 eff
 
 effective
 
 el
 
 electric
 
 f
 
 fusion
 
 i, j
 
 integral numbers
 
 in
 
 ingoing
 
 lm
 
 logarithmic mean
 
 max
 
 maximum value
 
 min
 
 minimum value
 
 mol
 
 molar
 
 mp
 
 melting point
 
 obj
 
 object
 
 out
 
 outgoing
 
 p
 
 at constant pressure
 
 pc
 
 phase change
 
 r
 
 reference
 
 s
 
 sample
 
 st
 
 standard
 
 th
 
 thermal
 
 V
 
 at constant volume
 
 wall
 
 wall
 
 water water Table 10.4. Superscripts. a
 
 air
 
 amb ambient CV
 
 con		
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