BIBLIO is the largest independent book marketplace in the world, with over 100 million books.

Skip to content

Evaluating Mathematical Programming Techniques

Evaluating Mathematical Programming Techniques

Evaluating Mathematical Programming Techniques
Stock photo: cover may vary

Evaluating Mathematical Programming Techniques Papeback -

by J. M. Mulvey (Editor)

Add to wish list
  • New
New

Description

Springer , pp. 400 . Papeback. New.
Ask the seller a question Add to wish list
A$250.46
A$5.74 Delivery within USA
Standard delivery: 9 to 14 days
More delivery options
Ships from Cold Books (New York, United States)

Details

  • Title Evaluating Mathematical Programming Techniques
  • Author J. M. Mulvey (Editor)
  • Binding Papeback
  • Edition Softcover reprin
  • Condition New
  • Pages 384
  • Volumes 1
  • Language ENG
  • Publisher Springer
  • Publication date pp. 400
  • Bookseller's Inventory # 648028645
  • ISBN 9783540114956 / 3540114955
  • Weight 1.4 lbs (0.64 kg)
  • Dimensions 9.61 x 6.69 x 0.82 in (24.41 x 16.99 x 2.08 cm)
  • Category Mathematics
  • Dewey Decimal Code 519.7
  • Quantity available 4

About Cold Books New York, United States

Biblio member since 2012

Terms of Sale: 30 day return guarantee, with full refund including shipping costs for up to 30 days after delivery if an item arrives misdescribed or damaged.

Browse books from Cold Books

Reader reviews for Evaluating Mathematical Programming Techniques

From the publisher

2. APL 3+5 Dyadic functions sucb as +, -, x, +, *, r (max), 8 L (min), and e (log) operate on scalars and 3 4 2+5 1 7 extend to arrays in a systematic manner. Two 8 5 9 array arguments of a function must bave tbe same 3+5 1 7: shape (ie, vectors must bave tbe same number of 8 4 10 elements, matrices must bave tbe same number of 3r5 1 7 rows and columns). If one argument of a function 5 3 7 is a scalar, it is applied to eacb element of tbe 1 2 3*2 otber argument. 4 1 9 2e1 2 4 8 16 0 2 3 4 1 M 1 2 3 4 5 6 Mx2 2 4 6 8 10 12 M+M 2 4 6 8 10 12 -5 -3 0 2 Monadia funations such as -, I, x -3 5 o 2 (signum), r (ceiling, Le., small- x3 -5 0 2 est integer greater or equal to o -1 1 1 number), L (floor, i.e., largest -2.1 r3.5 2 integer less than or equal to -2 4 2 nUllwer) and 0 (pi times) operate -2.1 L3.5 2 on arrays and produce results 3 3 2 with the same shape as the argu- 01 2 3 ment. 3.1416 6.2832 9.4248 3=3 R /QtionQI functions follow the same rules. The 1 result is 1 for true, 0 for false.
tracking-