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Scientific Computing with Python

You're reading from   Scientific Computing with Python High-performance scientific computing with NumPy, SciPy, and pandas

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Product type Paperback
Published in Jul 2021
Publisher Packt
ISBN-13 9781838822323
Length 392 pages
Edition 2nd Edition
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Authors (4):
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Olivier Verdier Olivier Verdier
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Olivier Verdier
Jan Erik Solem Jan Erik Solem
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Jan Erik Solem
Claus Führer Claus Führer
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Claus Führer
Claus Fuhrer Claus Fuhrer
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Claus Fuhrer
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Table of Contents (23) Chapters Close

Preface 1. Getting Started 2. Variables and Basic Types FREE CHAPTER 3. Container Types 4. Linear Algebra - Arrays 5. Advanced Array Concepts 6. Plotting 7. Functions 8. Classes 9. Iterating 10. Series and Dataframes - Working with Pandas 11. Communication by a Graphical User Interface 12. Error and Exception Handling 13. Namespaces, Scopes, and Modules 14. Input and Output 15. Testing 16. Symbolic Computations - SymPy 17. Interacting with the Operating System 18. Python for Parallel Computing 19. Comprehensive Examples 20. About Packt 21. Other Books You May Enjoy 22. References

5.6.3 Sparse matrix methods

There are methods to convert one sparse type into another or into an array:

AS.toarray # converts sparse formats to a numpy array 
AS.tocsr
AS.tocsc
AS.tolil

The type of a sparse matrix can be inspected by the methods issparse, isspmatrix_lil, isspmatrix_csr, and isspmatrix_csc.

Elementwise operations +, *, /, and ** on sparse matrices are defined as for NumPy arrays. Regardless of the sparse matrix format of the operands, the result is always csr_matrix. Applying elementwise operating functions to sparse matrices requires first transforming them to either CSR or CSC format and applying the functions to their data attribute, as demonstrated by the next example.

The elementwise sine of a sparse matrix can be defined by an operation on its data attribute:

import scipy.sparse as sp
def sparse_sin(A):
    if not (sp.isspmatrix_csr(A) or sp.isspmatrix_csc(A)):
        A = A.tocsr()
    A.data = sin(A.data...
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