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23
Palindromic Permutations and Generalized Smarandache Palindromic Permutations ∗†
, 2006
"... The idea of left(right) palindromic permutations(LPPs,RPPs) and left(right) generalized Smarandache palindromic permutations(LGSPPs,RGSPPs) are introduced in symmetric groups Sn of degree n. It is shown that in Sn, there exist a LPP and a RPP and they are unique(this fact is demonstrated using S2 an ..."
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The idea of left(right) palindromic permutations(LPPs,RPPs) and left(right) generalized Smarandache palindromic permutations(LGSPPs,RGSPPs) are introduced in symmetric groups Sn of degree n. It is shown that in Sn, there exist a LPP and a RPP and they are unique(this fact is demonstrated using S2
ON TWO SUBSETS OF GENERALIZED SMARANDACHE PALINDROMES
"... Two subsets of generalized Smarandache palindromes are constructed to determine some of their properties. New sequences, conjectures, and unsolved questions are given. Palindromes are positive integers that read the same way forward and backward. Example: 53135 is a palindrome. Generalized Smarandac ..."
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Two subsets of generalized Smarandache palindromes are constructed to determine some of their properties. New sequences, conjectures, and unsolved questions are given. Palindromes are positive integers that read the same way forward and backward. Example: 53135 is a palindrome. Generalized
Recursive Palindromic Smarandache Values Jason Earls
"... Abstract In [1] Recursive Prime Numbers were studied and shown to be finite. This article deals with the same ”recursive ” topic, but applies the method to numbers whose Smarandache value, S(n), gives a palindromic number. Here, S(n) denotes the Smarandache function of least m such that n divides m! ..."
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Abstract In [1] Recursive Prime Numbers were studied and shown to be finite. This article deals with the same ”recursive ” topic, but applies the method to numbers whose Smarandache value, S(n), gives a palindromic number. Here, S(n) denotes the Smarandache function of least m such that n divides m
Palindromic Numbers And Iterations of the PseudoSmarandache Function
"... In his delightful little book[l] Kenichiro Kashara introduced the PseudoSmarandache function. Delmition: For any n ~ 1, the value of the PseudoSmarandache function Zen) is the smallest integer m such that n evenly divides m L k. k=l And it is wellknown that the sum is equivalent to m(~+l). Havin ..."
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In his delightful little book[l] Kenichiro Kashara introduced the PseudoSmarandache function. Delmition: For any n ~ 1, the value of the PseudoSmarandache function Zen) is the smallest integer m such that n evenly divides m L k. k=l And it is wellknown that the sum is equivalent to m
PERFECT POWERS IN THE SMARANDACHE PERMUTATION SEQUENCE
"... Abstract. In this paper we prove that the Smarandache pennutation sequience does not contain perfect powers. Let S = { sci n =1 be the Smarandache pennutation sequence. Then we have (1) S1 =12, ~ = 1342, ~ = 135642, S4 = 13578642,.... In [1, Notion 6], Dumitrescu and Seleacu posed the following ..."
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Abstract. In this paper we prove that the Smarandache pennutation sequience does not contain perfect powers. Let S = { sci n =1 be the Smarandache pennutation sequence. Then we have (1) S1 =12, ~ = 1342, ~ = 135642, S4 = 13578642,.... In [1, Notion 6], Dumitrescu and Seleacu posed
Smarandache ν−Connected spaces
"... Abstract In this paper Smarandache ν−connectedness and Smarandache locally ν−connectedness in topological space are introduced, obtained some of its basic properties and interrelations are verified with other types of connectedness. ..."
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Abstract In this paper Smarandache ν−connectedness and Smarandache locally ν−connectedness in topological space are introduced, obtained some of its basic properties and interrelations are verified with other types of connectedness.
Palindrome Studies (Part I) The Palindrome Concept and Its Applications to Prime Numbers
"... Abstract This article originates from a proposal by M. L. Perez of American Research Press to carry out a study on Smarandache generalized palindromes [1]. The prime numbers were chosen as a rst set of numbers to apply the development of ideas and computer programs on. The study begins by exploring ..."
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Abstract This article originates from a proposal by M. L. Perez of American Research Press to carry out a study on Smarandache generalized palindromes [1]. The prime numbers were chosen as a rst set of numbers to apply the development of ideas and computer programs on. The study begins by exploring
On an unsolved question about the Smarandache SquarePartialDigital Subsequence
"... In this not ~ we r~port the solution of an unsolved qu~stion on Smarandache Squar~PartialDigital Subsequ~nce. We have found it by ~xtesi\' ~ computer search. Some n~w questions about palindromic numb~rs and prime numbers in SSPDS are posed too. ..."
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In this not ~ we r~port the solution of an unsolved qu~stion on Smarandache Squar~PartialDigital Subsequ~nce. We have found it by ~xtesi\' ~ computer search. Some n~w questions about palindromic numb~rs and prime numbers in SSPDS are posed too.
Palindrome Studies (Part 1) The Palindrome Concept and Its Applications to Prime Numbers Hen ry Ibstedt
"... Abstract: This article ongmates from a proposal by M. L. Perez of American Research Press to carry out a study on Smarandache generalized palindromes [1]. The prime numbers were chosen as a fIrst)set of numbers to apply the development of ideas and computer programs on. The study begins by exploring ..."
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Abstract: This article ongmates from a proposal by M. L. Perez of American Research Press to carry out a study on Smarandache generalized palindromes [1]. The prime numbers were chosen as a fIrst)set of numbers to apply the development of ideas and computer programs on. The study begins
On Numbers Where the Values of the PseudoSmarandache Function Of It and The Reversal Are Identical
"... The PseudoSmarandache function was introduced by Kenichiro Kashihara in a book that is highly recommended[l]. Definition: For any n 2: 1, the value of the PseudoSmarandache function is the smallest integer m such that n evenly divides m 'Lk. k=l Definition: Let d = ala2... ak be a decimal int ..."
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The PseudoSmarandache function was introduced by Kenichiro Kashihara in a book that is highly recommended[l]. Definition: For any n 2: 1, the value of the PseudoSmarandache function is the smallest integer m such that n evenly divides m 'Lk. k=l Definition: Let d = ala2... ak be a decimal
Results 1  10
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