Functions are one of the most fundamental concepts in mathematics, forming the foundation for topics in algebra, calculus and many other areas. A solid understanding of the basics of functions, ...

There has long been a mystery when calculating how an incoming light wave scatters off an object and becomes a modified, ...

Repeated convolution and truncation of a truncated fat-tailed distribution, instead of Monte Carlo simulation, for pricing a ...

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SFP provisioning becomes more complex in a multi-domain network topology. `Topology aggregation' helps to create a single-domain view of such a network by abstracting multi-domain networks. However, ...

This is followed by introducing partial derivatives of real-valued functions and the differential of mappings. Many chapters deal with applications, in particular to geometry (parametric curves and ...

Continuous functions from an interval in ℝ to ℝ are the ones that we can graph without any holes or jumps, i.e., without lifting the pencil from the paper, so the range of such functions is an ...