[1]
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New Mathematical Model for Quadratics
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Available at SSRN 4759286,
2024 |
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[2]
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A New Perspective on Geometric Series for Computing Applications
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2023 |
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[3]
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Computation of Geometric Series: A New Approach
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2023 |
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[4]
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New Approach to Geometric Series for Computational Applications
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2023 |
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[5]
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A Generalized Computational Method for Multi-Ordered Geometric Series
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2023 |
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[6]
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Binomial Series without Binomial Coefficients
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2023 |
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[7]
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Novel Geometric Series for Application of Computing Science
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2023 |
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[8]
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Algebraic Extension and Application of The Nested Geometric Series Operation
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Available at SSRN 4534978,
2023 |
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[9]
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Novel Geometric Series for Application of Computational Science
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Available at SSRN 4532173,
2023 |
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[10]
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Novel Geometric Series for Application of Cryptography
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Available at SSRN 4545785,
2023 |
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[11]
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Geometric Progression-Based Binomial Series for Computing Application
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Available at SSRN 4591123,
2023 |
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[12]
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Computational Technique for Geometric Series with Radicals
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Available at SSRN 4602218,
2023 |
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[13]
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Novel Binomial Series without Binomial Coefficients
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2023 |
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[14]
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A Novel Approach to Computation of Multiple Geometric Series
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Available at SSRN 4567368,
2023 |
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[15]
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Binomial Geometric Series for Computational Application
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2023 |
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[16]
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On the challenges of using reinforcement learning in precision drug dosing: delay and prolongedness of action effects
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Soriano… - Proceedings of the AAAI …,
2023 |
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[17]
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Vector Space on the Binomial Coefficients in Combinatorial Geometric Series
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The Journal of Engineering …,
2023 |
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[18]
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A Different Scintigraphic Perspective on the Systolic Function of the Left Ventricle-1
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Molecular Imaging and Radionuclide …,
2023 |
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[19]
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A Computational Comparison of Novel and Traditional Binomial Series
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Available at SSRN 4625674,
2023 |
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[20]
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A Theorem on the Binomial Coefficients of Combinatorial Geometric Series and Some Solutions on Partitions of the Binomial Coefficients
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Available at SSRN 4214596,
2022 |
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[21]
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Coupling 1D blood circulation model and substance absorption model to study drug metabolization
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Procedia Computer Science,
2022 |
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[22]
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Binomial Coefficients and Identities in Combinatorial Geometric Series
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Available at SSRN 4200424,
2022 |
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[23]
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Computing Method for Combinatorial Geometric Series and Binomial Expansion
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Available at SSRN 4168016,
2022 |
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[24]
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Computation Method for Combinatorial Geometric Series and its Applications
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Available at SSRN 4191158,
2022 |
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[25]
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Factorials, Integers and Multinomial Coefficients and its Computing Techniques for Machine Learning and Cybersecurity
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Available at SSRN 4190789,
2022 |
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[26]
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Computation of Geometric Series in Different Ways
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… Annamalai. Computation of Geometric Series in …,
2022 |
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[27]
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Computing Method for Sum of Geometric Series and Binomial Expansions
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2022 |
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[28]
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Sum of the Summations of Binomial Expansions with Geometric Series
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2022 |
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[29]
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Computation and combinatorial Techniques for Binomial Coefficients and Geometric Series
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2022 |
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[30]
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Computing Method for Binomial Expansions and Geometric Series
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2022 |
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[31]
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Algorithmic and Numerical Techniques for Computation of Binomial and Geometric Series
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2022 |
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[32]
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Numerical Computational Method for Computation of Binomial Expansions and Geometric Series
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2022 |
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[33]
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Computational Method for Summation of Binomial Expansions equal to Sum of Geometric Series with Exponents of 2
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2022 |
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[34]
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Computation Method for Summation of Binomial Expansions equal to Sum of Geometric Series with Exponents of Two
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2022 |
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[35]
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Annamalai's Binomial Identity and Theorem
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Available at SSRN 4097907,
2022 |
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[36]
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Computation and Numerical Method for Summations of Binomial and Geometric Series
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2022 |
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[37]
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Combinatorial and Algorithmic Technique for Computation of Binomial Expansions and Geometric Series with its Derivatives
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2022 |
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[38]
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Computation and Calculus for Combinatorial Geometric Series and Binomial Identities and Expansions
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The Journal of Engineering and Exact Sciences,
2022 |
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[39]
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Novel Binomial Series and its Summations
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Available at SSRN 4078523,
2022 |
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[40]
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Computational Technique and Differential Calculus for the Summation of Geometric Series and Binomial Expansions
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2022 |
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[41]
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Computation Method for the Summation of Series of Binomial Expansions and Geometric Series with its Derivatives
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2022 |
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[42]
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Combinatorial and Multinomial Coefficients and its Computing Techniques for Machine Learning and Cybersecurity
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The Journal of Engineering and Exact Sciences,
2022 |
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[43]
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Computation and Calculus for the Summation of Geometric Series and Binomial Expansions
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2022 |
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[44]
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Computational Techniques and Calculus for the Summation of Geometric Series and Binomial Expansions
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2022 |
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[45]
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Computation of Summations of Annamalai's Binomial Expansions
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2022 |
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[46]
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Calculus and Computation for Geometric Series with Binomial Coefficients
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2022 |
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[47]
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Computational and Numerical Methods for Combinatorial Geometric Series and its Applications
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2022 |
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[48]
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Computational Method and Calculus for the Summation of Geometric Series and Binomial Expansions
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2022 |
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[49]
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Combinatorial Geometric Series and Binomial Theorems
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2022 |
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[50]
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Factorial of Sum of Nonnegative Integers for Computing and Algorithms
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Available at SSRN 4127595,
2022 |
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[51]
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Multinomial Computation and Factorial Theorems for Cryptographic Algorithm and Machine Learning
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2022 |
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[52]
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Numerical Method and Computation for Combinatorial Geometric Series and Binomial Theorems
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2022 |
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[53]
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Computational Method for Combinatorial Geometric Series and Binomial Theorems
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2022 |
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[54]
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Application of Factorial and Binomial identities in Computing and Cybersecurity
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Research Square. https://doi. org/10.21203/rs,
2022 |
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[55]
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Multinomial Computation and Factorial Theorems for Artificial Intelligence and Cybersecurity
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2022 |
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[56]
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Computation for the Summation of Integers and Geometric Progression of Powers of Two
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Available at SSRN 4150317,
2022 |
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[57]
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Combinatorial Techniques and Multinomial Theorems with Factorials for Machine Learning and Cybersecurity
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2022 |
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[58]
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Factorial of Sum of Nonnegative Integers
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2022 |
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[59]
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A Binomial Expansion equal to Multiple of 2 with Non-Negative Exponents
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Available at SSRN 4116671,
2022 |
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[60]
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Combinatorial Theorem for Multiple of Two with Exponents
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2022 |
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[61]
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Factorial of Sum of Two nonnegative Integers is equal to Multiple of the Product of Factorial of the Two Nonnegative Integers
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2022 |
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[62]
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Computation and Summation of Binomial Series and Combinatorial Geometric Series
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2022 |
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[63]
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Computation for the Summation of Binomial Expansions and Geometric Series of Multiples of Powers of Two
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Available at SSRN 4150876,
2022 |
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[64]
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New Idea to compute the Geometric Series and its Derivative
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Available at SSRN,
2022 |
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[65]
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Ascending and Descending Orders of Annamalai's Binomial Coefficient
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Available at SSRN 4109710,
2022 |
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[66]
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Summations of Single Terms and Successive Terms of Geometric Series
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Authorea Preprints,
2022 |
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[67]
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Differentiation and Integration of Annamalai's Binomial Expansion
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Available at SSRN 4110255,
2022 |
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[68]
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A Theorem on Binomial Series
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2022 |
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[69]
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Analysis and Computation of Extended Geometric Series and Summability
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2022 |
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[70]
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Computation of Derivative of Geometric Series without Differentiation
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Available at SSRN 4181102,
2022 |
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[71]
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Computation of Binomial Expansions and Application in Science and Engineering
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2022 |
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[72]
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Intuitionistic Fuzzy sets and Combinatorial Techniques in Computation and Weather Analysis
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2022 |
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[73]
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Binomial Expansion with Optimized Combination of Combinatorics
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Zenodo Preprint, DOI,
2022 |
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[74]
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Analysis of the Relationship between Integers and Factorial Functions
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OSF Preprints. https://doi. org/10.31219/osf. io …,
2022 |
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[75]
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Sum of Summations of Annamalai's Binomial Expansions
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Available at SSRN 4119994,
2022 |
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[76]
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Factorials and Integers for Applications in Computing and Cryptography
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2022 |
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[77]
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Computation of Geometric Series with Negative Exponents
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Available at SSRN 4181099,
2022 |
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[78]
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A Theorem on the Annamalai's Binomial Identities
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Available at SSRN 4172249,
2022 |
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[79]
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Computation and Analysis of Combinatorial Geometric Series and Binomial Series
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2022 |
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[80]
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Computation and Analysis of Binomial Series
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2022 |
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[81]
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Algorithmic Approach for Computation of Binomial Expansions
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2022 |
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[82]
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Computing Method for the Summation of Series of Binomial Coefficients
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Chinnaraji Annamalai. Computing Method for the …,
2022 |
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[83]
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Computation of Sum of Optimized Binomial Coefficients and Application in Computational Science and Engineering
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2022 |
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[84]
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Differentiation and Computational Method for Derivative of Geometric Series
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2022 |
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[85]
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Relation between the Results of Binomial Expansions with Multiple of 2
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2022 |
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[86]
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Sum of Binomial Coefficients and its Lemma
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2022 |
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[87]
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Differential Calculus for the Summation of Geometric Series with Binomial Expansions
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Available at SSRN 4156007,
2022 |
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[88]
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Relation between Integers and Factorial Functions and its Applications
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2022 |
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[89]
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Sum of the Summation of Binomial Expansions with Optimized Binomial Coefficient
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Chinnaraji Annamalai. Sum of the Summation of …,
2022 |
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[90]
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Lemma on the Binomial Coefficients of Combinatorial Geometric Series
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The Journal of Engineering …,
2022 |
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[91]
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Combinatorial Techniques for Binomial Expansions with Multiples of 2
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… Techniques for Binomial Expansions with Multiples …,
2022 |
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[92]
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Two Different and Equal Coefficients of Combinatorial Geometric Series
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2022 |
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[93]
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Algorithmic Technique for Computation of Binomial Expansions and Geometric Series of Multiples of Powers of Two
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Available at SSRN 4152601,
2022 |
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[94]
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Computational modelling for the formation of geometric series using Annamalai computing
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2022 |
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[95]
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Analysis of the Relationship between Factorials and Integers
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2022 |
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[96]
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Data analytics for cybersecurity
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2022 |
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[97]
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Application of Factorial and Binomial identities in Information, Cybersecurity and Machine Learning
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International Journal of Advanced Networking …,
2022 |
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[98]
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Abelian Group on the Binomial Coefficients of Combinatorial Geometric Series
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Available at SSRN 4215783,
2022 |
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[99]
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Skew Field on the Binomial Coefficients in Combinatorial Geometric Series
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The Journal of Engineering …,
2022 |
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[100]
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Application of Factorial and Binomial Identities in Communications, Information and Cybersecurity
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2022 |
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[101]
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Penalized, shrinkage, and preliminary test strategies in nonlinear and proportional hazard regression models for low and high-dimensional data
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2021 |
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[102]
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Recursive Computations and Differential and Integral Equations for Summability of Binomial Coefficients with Combinatorial Expressions
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2020 |
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[103]
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A Model of Iterative Computations for Recursive Summability
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2019 |
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[104]
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Computing for Development of A New Summability on Multiple Geometric Series
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2019 |
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[105]
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Computation of Series of Series using Annamalai's Computing Model
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2019 |
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[106]
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Annamalai's Computing Model for Algorithmic Geometric Series and Its Mathematical Structures
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2018 |
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[107]
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COMPUTATIONAL MODELLING FOR THE FORMATION OF GEOMETRIC SERIES USING ANNAMALAI COMPUTING METHOD
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2017 |
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[108]
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Annamalai Computing Method for Formation of Geometric Series using in Science and Technology
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International Journal for Science and Advance Research In Technology,
2017 |
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[109]
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Analysis and Modelling of Annamalai Computing Geometric Series and Summability
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2017 |
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[110]
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Modelling Exponential Decay to predict Half-Life of Radioactive Substance
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Indian Institute of Technology Kharagpur ,
2014 |
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[111]
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Computational model to study the dose concentration in bloodstream of patients
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2011 |
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[112]
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Combinatorial Technique for Binomial Expansions with Exponents of Two
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[113]
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Computation of Annamalai's Binomial Coefficients with Similar Numbers of Subscripts and Superscripts
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