تفاضل وتكامل - ج

مدرس المساق : إسماعيل محي الدين فايز الأسطل

    م عنوان المحاضرة عرض حفظ
    1 Substitution in Multiple Integrals
    2 Triple Integrals in Cylindrical and Spherical Coordinates
    3 Triple Integrals in Rectangular Coordinates + Triple Integrals in Cylindrical and Spherical Coor
    4 Double Integrals Over general Regions -Example/3+ Double Integrals in Polar Coordinates
    5 Double Integrals + Double Integrals Over general Regions
    6 Extreme Values and Saddle Points+ Multiple Integrals: Double Integrals
    7 Tangent Planes and Differentials + Extreme Values and Saddle Points
    8 Directional Derivatives and Gradient Vectors + Tangent Planes and Differentials
    9 The Chain Rule + Directional Derivatives and Gradient Vectors
    10 Partial Derivatives + The Chain Rule
    11 Limits and Continuity
    12 Functions Of several variables
    13 Tangential and Normal Components of Acceleration + Functions of Several Variables
    14 Curvature and Normal Vectors of a curve
    15 Integrals of vector Functions + Arc Length in Space
    16 Curves in Space and their tangents.
    17 Cylinders and Quadric Surfaces
    18 Lines and Planes in space. cont.
    19 Dot Product .cont. + Lines and Planes in space
    20 Dot Product
    21 Vectors

تحليل مركب

مدرس المساق : أيمن هاشم درويش السقا

    م عنوان المحاضرة عرض حفظ
    1 The three types of isolated singular points-2
    2 Residues-2& The three types of isolated singular points
    3 Residues
    4 Multiplication and dividing of power series
    5 Integration and differentiation of power series
    6 Laurent series-2
    7 Laurent series-1
    8 Taylor Series
    9 Convergence of sequences and series
    10 Cauchy integral formula
    11 Cauchy-Goursat Theorem-2
    12 Cauchy-Goursat Theorem
    13 Antiderivatives
    14 Contour Integrals-2
    15 Contour Integrals
    16 Contours
    17 Complex-valued functions w(t)
    18 Inverse trigonometric and hyperbolic functions
    19 Complex Exponents
    20 The logarithmic function-2
    21 The logarithmic function and its branches
    22 Trigonometric functions 2 & Hyperbolic functions
    23 The exponential function+Trigonometric functions
    24 Analytic Functions-2
    25 Analytic Functions
    26 Cauchy-Riemann equations-2
    27 Cauchy-Riemann equations
    28 Derivatives
    29 Continuity
    30 Limits -2
    31 Limits -1
    32 Regions in the complex plane +Functions of a complex variable
    33 Roots of complex numbers -2
    34 Roots of complex numbers-1
    35 Products and quotients in exponential form
    36 Polar coordinates and Euler
    37 Moduli and Conjugate -2
    38 Moduli and Conjugates-1
    39 Complex Numbers
مساقات ذات علاقة

مركز التميز والتعليم الإلكتروني | الجامعة الإسلامية بغزة

هاتف: 2644400 8 970+ داخلي 1571| فاكس:264 4800 8 970+

البريد الإلكتروني: [email protected]

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