CANKIRI KARATEKIN UNIVERSITY Bologna Information System


  • Course Content
  • Week Topics Study Metarials
    1 Basic definitions and theorems related to multiple integrals R1- Section 14.1
    2 Reducing multiple integrals to consecutive integrals, changing variables in multiple integrals R1- Section 14.2, Section 14.4
    3 Improper multiple integrals and comparison test for convergence , changing variables in improper multiple integrals R1- Section 14.3
    4 Double integrals, converting regions in double integrals, double integrals in polar coordinates R1- Section 14.4
    5 Applications of double integrals: finding area and volume, center of mass, moment of inertia R1- Section 14.7
    6 Triple integrals, spherical and cylindirical coordinates, triple improper integrals R1- Section 14.5, Section 14.6
    7 Application of triple integrals: volume, center of mass, moment of inertia R1- Section 14.7
    8 Curves in n-dimensional space, parametrization of curves, basic definitions related to line integrals, line integrals of scalar and vector fields R1- Section 15.1, Section 15.2, Section 15.3
    9 Line integrals in 3 dimensional space, path of independence, exact differentials, line integrals in plane R1- Section 15.4, Section 15.5
    10 Green`s theorem, multiple connected regions R1- Section 16.3
    11 Surfaces in nth-dimensional space, parametrization of surfaces, smooth surfaces, directions in surfaces R1- Section 15.5, Section 15.6
    12 Surface integrals of scalar and vector fields R1- Section 15.5
    13 Divergence and Stoke`s Theorem R1- Section 16.4, Section 16.5
    14 Applications of line and surface integrals R1- Section 15.4, Section 15.5
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