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- 자료유형
- 학술대회자료
- 저자정보
- 발행연도
- 2007.11
- 수록면
- 71 - 71 (1page)
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We would like to present the research for the complexity of infinite word. We can define the complexity of infinite word as the number of n-block varieties. And we denote the complexity as a p(n). Then we can analyze infinite words through the corresponding complexity functions' order. That is, we can categorize the infinite words which have a polynomial, exponential and intermediate order. But there are not many examples of infinite words which have intermediate growth rate (corresponding complexity function's order is super-polynomial and sub-exponential). ... 전체 초록 보기
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Nesting polynomials in infinite radicals
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Some open problems in the theory of infinite dimensional algebras
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2007 .01
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Identities about infinite series containing hyperbolic functions and trigonometric functions
한국수학논문집
2011 .01
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Norm and Numerical Radius of 2-homogeneous Polynomials on the Real Space l^{2}_{p}, (1 < p < infinite)
Kyungpook Mathematical Journal
2008 .01
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A Study on the Teaching of Proofs using the Method of Infinite Descent
East Asian Mathematical Journal
2016 .01
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Infinite finite range inequalities
한국수학논문집
2010 .01
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Maximum entropy test for infinite order autoregressive models
한국데이터정보과학회지
2013 .06
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ON ASYMPTOTIC METHOD IN CONTACT PROBLEMS OF FREDHOLM INTEGRAL EQUATION OF THE SECOND KIND
The Korean journal of computational & applied mathematics, 한국전산응용수학술지 Series A
2002 .01
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Thermal stresses in a semi-infinite solid cylinder subjected to internal heat generation
대한수학회논문집
2015 .01
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On Certain Unified Integrals Involving General Class of Polynomials and the Multivariable H-function
Kyungpook Mathematical Journal
2004 .01
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Magnetic properties of Fe, Co, and Ni atoms doped in the infinite Si nanotubes
한국자기학회 학술연구발표회 논문개요집
2004 .12
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Tubes of finite Chen-type
대한수학회논문집
2018 .01
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Asymptotic expansion of the Bergman kernel for tube domain of infinite type
대한수학회보
2013 .01
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SOME RELATIONSHIPS BETWEEN (p, q)-EULER POLYNOMIAL OF THE SECOND KIND AND (p, q)-OTHERS POLYNOMIALS
Journal of applied mathematics & informatics
2019 .01
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Stability in functional difference equations with applications to infinite delay Volterra difference equations
대한수학회보
2018 .01
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UCI(KEPA) : I410-ECN-0101-2009-410-014680292