Optimisation, in mathematics, as well as in other fields, is to make the "best of". Given a situation, it is often maximising a positive aspect (for example profits), or minimising a negative aspect (for example, costs) subject to a set of constraints (for example, the number of machines). There are also situations where the best solution is very difficult to find (the knapsack problem) but some procedures can guide you towards the best.
Oh, what a happy little question! John Vann made wonderful contributions to mathematics by developing new algorithms and methods in numerical analysis. His work helped solve complex problems in areas like optimization and computational mathematics, bringing joy and beauty to the world of numbers. Just like adding a touch of titanium white to a painting, John Vann's contributions have added brightness to the field of mathematics.
Mathematics"mathematics" is a plural noun already, the subject is Mathematics!
mathematics
there is no difference between Mathematics and Arithmetic because Arithmetic is a branch of mathematics. there is no difference between Mathematics and Arithmetic because Arithmetic is a branch of mathematics.
what is the role of computer in mathematics what is the role of computer in mathematics
A. O. Converse has written: 'Optimization' -- subject(s): Mathematical optimization, Programming (Mathematics)
Jeffrey L. Ringuest has written: 'Multiobjective optimization' -- subject(s): Mathematical optimization, Multiple criteria decision making, Programming (Mathematics)
Andrew Kurdila has written: 'Robust optimization-directed design' -- subject(s): Mathematical optimization, Programming (Mathematics), System theory 'Convex Functional Analysis (Systems & Control)'
Yasuo Murata has written: 'Mathematics for stability and optimization of economic systems' -- subject(s): Mathematical Economics
Po-Yang Jay Liu has written: 'Comparison of optimization algorithms applied to aerodynamic design' -- subject(s): Mathematics, Mathematical optimization, Fluid dynamics, Mathematical models, Aerodynamics
In mathematics, a convex picture is significant because it represents a shape where any line segment connecting two points within the shape lies entirely within the shape. This property has important applications in optimization, geometry, and other areas of mathematics.
V. N. Fomin has written: 'Optimal filtering' -- subject(s): Mathematical optimization, Filters (Mathematics)
Anthony L. Peressini has written: 'The mathematics of nonlinear programming' -- subject(s): Mathematical optimization, Nonlinear programming
Stephan Dempe has written: 'Optimization with multivalued mappings' -- subject(s): Nonconvex programming, Nonlinear programming, Set-valued maps, Game theory 'Foundations of bilevel programming' -- subject(s): Mathematical optimization, Programming (Mathematics)
Rainer E. Burkard has written: 'Methoden der ganzzahligen Optimierung' -- subject(s): Mathematical optimization, Programming (Mathematics)
Kenneth R. Baker has written: 'Elements of Sequencing & Scheduling' -- subject(s): Production scheduling 'Optimization modeling with spreadsheets' -- subject(s): Mathematical models, Mathematical optimization, Managerial economics, Electronic spreadsheets, Programming (Mathematics)
George Hadley has written: 'Elementary statistics' -- subject(s): Probabilities, Statistics 'Nonlinear and dynamic programming' -- subject(s): Mathematical optimization, Programming (Mathematics) 'Elementary business mathematics' -- subject(s): Business mathematics 'Analysis of inventory systems' -- subject(s): Mathematical models, Inventories