What is wrong?

Notice: Before sending an error with the download, please try the direct link first: Algebraic and geometric methods in enumerative combinatorics

Loading...

You must sign in to do that.

Forgot password?

Algebraic and geometric methods in enumerative combinatorics

Algebraic and geometric methods in enumerative combinatorics

Algebraic and geometric methods in enumerative combinatorics

Score: ---- | 0 votes
| Sending vote
| Voted!
|

Book Details:

pos
Global
pos
Category
Year:2015
Publisher:San Francisco State University
Pages:144 pages
Language:english
Since:15/12/2015
Size:1.39 MB
License:Pending review

Content:

Enumerative combinatorics is about counting. The typical question is to find the number of objects with a given set of properties.

However, enumerative combinatorics is not just about counting. In “real life”, when we talk about counting, we imagine lining up a set of objects and counting them off: 1, 2, 3, ... However, families of combinatorial objects do not come to us in a natural linear order. To give a very simple example: we do not count the squares in an m × n rectangular grid linearly. Instead, we use the rectangular structure to understand that the number of squares is m· n. Similarly, to count a more complicated combinatorial set, we usually spend most of our efforts understanding the underlying structure of the individual objects, or of the set itself.

Many combinatorial objects of interest have a rich and interesting algebraic or geometric structure, which often becomes a very powerful tool towards their enumeration. In fact, there are many families of objects that we only know how to count using these tools.

Categories:

Tags:

Loading comments...

Scanning lists...

The book in numbers

global rank

rank in categories

online since

15/12/2015

rate score

Nothing yet...

votes

Nothing yet...

Social likes

Nothing yet...

Views

Downloads

This may take several minutes

Interest

Countries segmentation

This may take several minutes

Source Referers

Websites segmentation

evolution

This may take several minutes

Loading...