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Electronic Resource

On the higher-order sheffer orthogonal polynomial sequences

Galiffa, Daniel J. - Nama Orang;

On the Higher-Order Sheffer Orthogonal Polynomial Sequences sheds light on the existence/non-existence of B-Type 1 orthogonal polynomials. This book presents a template for analyzing potential orthogonal polynomial sequences including additional higher-order Sheffer classes. This text not only shows that there are no OPS for the special case the B-Type 1 class, but that there are no orthogonal polynomial sequences for the general B-Type 1 class as well. Moreover, it is quite provocative how the seemingly subtle transition from the B-Type 0 class to the B-Type 1 class leads to a drastically more difficult characterization problem. Despite this issue, a procedure is established that yields a definite answer to our current characterization problem, which can also be extended to various other characterization problems as well. Accessible to undergraduate students in the mathematical sciences and related fields, This book functions as an important reference work regarding the Sheffer sequences. The author takes advantage of Mathematica 7 to display unique detailed code and increase the reader's understanding of the implementation of Mathematica 7 and facilitate further experimentation. In addition, this book provides an excellent example of how packages like Mathematica 7 can be used to derive rigorous mathematical results.


Ketersediaan
#
Perpustakaan Pusat E524
E524
Tersedia
Informasi Detail
Judul Seri
SpringerBriefs in Mathematics
No. Panggil
E524
Penerbit
New York : Springer New York., 2013
Deskripsi Fisik
xii, 106hlm.
Bahasa
English
ISBN/ISSN
9781461459699
Klasifikasi
NONE
Tipe Isi
-
Tipe Media
computer
Tipe Pembawa
online resource
Edisi
1
Subjek
Matematika
Relasi Rekurensi
Info Detail Spesifik
-
Pernyataan Tanggungjawab
Daniel J. Galiffa
Versi lain/terkait

Tidak tersedia versi lain

Lampiran Berkas
  • On the higher-order sheffer orthogonal polynomial sequences
    https://doi.org/10.1007/978-1-4614-5969-9
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