This note covers the following topics: Limits and
Continuity, Differentiation Rules, Applications of Differentiation, Curve
Sketching, Mean Value Theorem, Antiderivatives and Differential Equations,
Parametric Equations and Polar Coordinates, True Or False and Multiple Choice
Problems.

Author(s): Veselin Jungic,
Petra Menz, and Randall Pyke

This note covers the following topics: Limits and
Continuity, Differentiation Rules, Applications of Differentiation, Curve
Sketching, Mean Value Theorem, Antiderivatives and Differential Equations,
Parametric Equations and Polar Coordinates, True Or False and Multiple Choice
Problems.

Author(s): Veselin Jungic,
Petra Menz, and Randall Pyke

This
book explain the solution of the following two problems: obtaining of Kepler's
laws from Newton's laws and obtaining the fourth Newton's law as a corollary of
Kepler's laws. This small book is devoted to the scholars, who are interested in
physics and mathematics.

This is an amazing book
related to differential and integral calculus.It provides crystal clear
explanations, is very consistent and goes gently deeply into each topic.

Author(s): William Anthony
Granville, Percey F Smith and William Raymond Longley

This
lecture note explains the following topics: What is the derivative, How do we
find derivatives, What is differential calculus used for, differentiation from
first principles.

This book covers the following topics: Laplace’s equation, Sobolev spaces, Elliptic PDEs, The Heat and
Schrodinger Equations, Parabolic Equations, Hyperbolic Equations and Friedrich
symmetric systems.

This
book covers the following topics: Ordinary Differential Equations, First Order PDE, Second Order PDE,
Characteristics and Canonical Forms, Characteristics and Discontinuities, PDE in
N-dimensions The Potential Equation, Harmonic Functions, Green's Function,
Consequences of Poisson's Formula The Diffusion Equation, The Wave Equation.

This book covers the following topics: Basic Topological, Metric and
Banach Space Notions, The Riemann Integral and Ordinary Differential Equations,
Lebesbgue Integration Theory, Fubini’s Theorem, Approximation Theorems and
Convolutions, Hilbert Spaces and Spectral Theory of Compact Operators, Synthesis
of Integral and Differential Calculus, Miracle Properties of Banach Spaces.