| Author: | Harry Donald | ISBN: | 9781486429387 |
| Publisher: | Emereo Publishing | Publication: | October 24, 2012 |
| Imprint: | Emereo Publishing | Language: | English |
| Author: | Harry Donald |
| ISBN: | 9781486429387 |
| Publisher: | Emereo Publishing |
| Publication: | October 24, 2012 |
| Imprint: | Emereo Publishing |
| Language: | English |
Here's part of the content - you would like to know it all? Delve into this book today!..... : In mathematics, a piecewise-defined function (also called a piecewise function) is a function which is defined by multiple subfunctions, each subfunction applying to a certain interval of the main function's domain (a subdomain).
... The word piecewise is also used to describe any property of a piecewise-defined function that holds for each piece but may not hold for the whole domain of the function. A function is piecewise differentiable or piecewise continuously differentiable if each piece is differentiable throughout its subdomain, even though the whole function may not be differentiable at the points between the pieces.
...Crucially, in most settings, there must only be a finite number of subdomains, each of which must be an interval, in order for the overall function to be called piecewise.
There is absolutely nothing that isn't thoroughly covered in the book. It is straightforward, and does an excellent job of explaining all about Piecewise in key topics and material. There is no reason to invest in any other materials to learn about Piecewise. You'll understand it all.
Inside the Guide: Piecewise, Spline (mathematics), Piecewise linear function, PDIFF, Function (mathematics), Continuous function
Here's part of the content - you would like to know it all? Delve into this book today!..... : In mathematics, a piecewise-defined function (also called a piecewise function) is a function which is defined by multiple subfunctions, each subfunction applying to a certain interval of the main function's domain (a subdomain).
... The word piecewise is also used to describe any property of a piecewise-defined function that holds for each piece but may not hold for the whole domain of the function. A function is piecewise differentiable or piecewise continuously differentiable if each piece is differentiable throughout its subdomain, even though the whole function may not be differentiable at the points between the pieces.
...Crucially, in most settings, there must only be a finite number of subdomains, each of which must be an interval, in order for the overall function to be called piecewise.
There is absolutely nothing that isn't thoroughly covered in the book. It is straightforward, and does an excellent job of explaining all about Piecewise in key topics and material. There is no reason to invest in any other materials to learn about Piecewise. You'll understand it all.
Inside the Guide: Piecewise, Spline (mathematics), Piecewise linear function, PDIFF, Function (mathematics), Continuous function
