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The  average  heat  capacity  in  a  given  temperature  range  is  determined  by  the  truth
            specific heat capacity at a constant pressure according to the formula [4] (Appendix B)

                             2 T             2 T
                           C    1  T  T    C  dT                                                           (3.6)
                             pm      2   1     p
                             1 T            1 T
                    where  T 1 - the range of temperature change ;
                               C p - true heat capacity, which can be determined from the dependence:

                     С p = а + b(T/100) + d(T/100)² + e(T/100)³ ,                                        (3.7)
            where a, b, d, e are coefficients of the functional dependence of the true heat capacity of
            the gas absolute temperature (see Appendix B)

                  In general, the average molar isobaric heat capacity is determined from the formula

                                           T      T          b     T   2  T   2    
                                          a
                                            3  100       1 100           3 100       1 100       
                                           
                   3 T         1                             2                     
               C                                                                                       (3.8)
                  pm  T       T                       3         3                 4          4
                   1 T    3        1      d     T 3      T 1         e     T 3      T 1     
                                       
                             
                                          
                        100     100          100     100          100     100    
                                            3                   4                  

                 The average specific heat at constant pressure is determined from the molar isobaric
            heat capacity
                                                         C
                                                                   C    pm                               (3.9)
                                                    pm
                                                           
            where µ is the molecular mass of gas.

            3.4  After  determining  of  the  WF  parameters  at  the  key  points  of  the  cycle  we  build
            working and heat charts.

                                        4. CHARTING BRITON’S CYCLE

            4.1 The thermodynamic cycle of the gas turbine with regeneration heat is plotted in the
            coordinate system of v , P and  s, T.

            4.2 The scales on the coordinate axes should be taken so that the length and the height
            was in the range of 90-150 mm.

            4.3 After selecting the scale (they can be different for different axes) it is necessary to
            inflict  division  on  the    axles  evenly  dividing.    Then  on  the  working  diagram  to  put
            characteristic points of the cycle (1, 2, 3, 4) values of the specific volume and pressure
            of the WF. The relation (3.3) is used to build the adiabats. It is necessary to take at least
            ten points in the interval [ 1, 2] and in the interval [ 3, 4]. The results of the calculation
            should be put in tabular form.




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