Page 147 - Mechanical Engineer's Data Handbook
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136                                                 MECHANICAL ENGINEER'S DATA  HANDBOOK

                                                         Parallel surfaces with intermediate wall

                                                         Let:
                                                         T= wall temperature
                                                         e-emissivity  of  wall











             (2)  Small body enclosed by another body: f=e,

             (3) Large body (1) enclosed by  body (2):
                                      f=    A  e1ez
                                        e2+L(e1-e1e2)
                                            A2
             (4) Concentric spheres and concentric infinite cylin-
             ders:fas  for (3)
             (5) Parallel  disks  of  different  or  same  diameter:   e
             f=e,ez                                                    e2

             Geometric factor F                          For side 1 : f, =   e,e
                                                                     e, +e-e,e
             This takes into account the fact that not all radiation
             reaches the second body.                    For side 2: f2=   e2e
                                                                     e, + e-e2e
             (a) For cases (1) to (4) above, F= 1.
                                                                                 f T:+fZT':
             (b) For case (5) with disks of radii r1 and r2 a distance   Intermediate temperature:  T4 =
             x apart:                                                               fl +f2
                                                         q=f,aA(T:-   T4)=f20A(T4- T:)

                                                         3.14. I2  Emissivity of surfaces
             Heat radiated including f  and  F           Emissivity depends not only on the material but also to
                                                         a large extent on the nature of the surface, being high
             q=fFoA,(T:-T:)                              for a matt surface (e.g. 0.96 for matt black paint) and
                                                         low  for  a  polished  surface  (e.g.  0.04  for  polished
             Heat  transfer coeficient                   aluminium).
             Therefore: h, =Po( T, + T2)( 7: + e)
             4=hrA,(T,-T2)
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