GENERATING

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Counting and Randomly Generating <i>k</i>-Ary Trees
《Applied Mathematics》2021年第12期1210-1215,共6页James F. Korsh 
k-ary trees are one of the most basic data structures in Computer Science. A new method is presented to determine how many there are with n nodes. This method gives additional insight into their structure and...
关键词：Combinatorial Problems k-Ary Trees Random Generation 
Deriving CDF of Kolmogorov-Smirnov Test Statistic被引量：1
《Applied Mathematics》2020年第3期227-246,共20页Jan Vrbik 
In this review article, we revisit derivation of the cumulative density function (CDF) of the test statistic of the one-sample Kolmogorov-Smirnov test. Even though several such proofs already exist, they often leave o...
关键词：KOLMOGOROV-SMIRNOV Test ASYMPTOTIC DISTRIBUTIONS GENERATING Functions JACOBI THETA 
Generating Epsilon-Efficient Solutions in Multiobjective Optimization by Genetic Algorithm
《Applied Mathematics》2017年第3期395-409,共15页El-Desouky Rahmo Marcin Studniarski 
We develop a new evolutionary method of generating epsilon-efficient solutions of a continuous multiobjective programming problem. This is achieved by discretizing the problem and then using a genetic algorithm with s...
关键词：Vector Optimization APPROXIMATE Solutions GENETIC Algorithm STOPPING CRITERIA 
On (2, 3, <i>t</i>)-Generations for the Rudvalis Group Ru
《Applied Mathematics》2013年第9期1290-1295,共6页Faryad Ali 
A group G is said to be(2,3,t) -generated if it can be generated by an involution x and an element y so that 0(y)=3?and 0(xy)=t. In the present article, we determine all (2,3,t)-generations for the Rudvalis sporadic s...
关键词：GENERATING TRIPLE SPORADIC GROUP Simple GROUP Rudvalis GROUP (2 3 t) -Generation 
On the k–Lucas Numbers of Arithmetic Indexes
《Applied Mathematics》2012年第10期1202-1206,共5页Sergio Falcon 
In this paper, we study the k–Lucas numbers of arithmetic indexes of the form an+r , where n is a natural number and r is less than r. We prove a formula for the sum of these numbers and particularly the sums of the ...
关键词：k–Fibonacci NUMBERS k–Lucas NUMBERS GENERATING FUNCTION 
A Novel Non-Equidistant Grey GRM(1,1) Model Based on Reciprocal Accumulated Generating
《Applied Mathematics》2012年第8期910-913,共4页Ruibiao Zou 
Applying the reciprocal accumulated generating and the reconstruction method of GRM(1,1) model’s background value of non-equidistant sequence based on the exponential trait of grey model and the definition of integra...
关键词：GRM MODEL Non-Equidistant INTERVAL Accumulated GENERATING GREY SYSTEM 
Grey GRM(1, 1) Model Based on Reciprocal Accumulated Generating and Its Application
《Applied Mathematics》2012年第6期554-556,共3页Ruibiao Zou Haiyan Wu 
Aiming the problem of low accuracy during establishing grey model in which monotonically decreasing sequence data and traditional modeling methods are used, this paper applied the reciprocal accumulated generating and...
关键词：Reciprocal Accumulated GENERATING GREY GRM MODEL DATA PROCESSING GREY MODELING 
Test of Generating Function and Estimation of Equivalent Radius in Some Weapon Systems and Its Stochastic Simulation
《Applied Mathematics》2011年第12期1546-1550,共5页Famei Zheng 
We discuss three-dimensional uniform distribution and its property in a sphere;give a method of assessing the tactical and technical indices of cartridge ejection uniformity in some type of weapon systems. Meanwhile w...
关键词：UNIFORM Distribution in a SPHERE WEAPON Systems GENERATING Function EQUIVALENT RADIUS Stochastic Simulation 
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