Results 21 to 30 of about 204,125 (308)
A novel computational method for neutrosophic uncertainty related quadratic fractional programming problems [PDF]
This study introduces a novel method for addressing the pentagonal quadratic fractional programming problem (PQFPP). We employ pentagonal neutrosophic numbers for the objective function's cost, resources, and technological coefficients.
S.A. Edalatpanah +3 more
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In this paper, the differential transformation method is applied to the system of Volterra integral and integrodifferential equations with proportional delays. The method is useful for both linear and nonlinear equations.
Şuayip Yüzbaşı, Nurbol Ismailov
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Life Against Deathworlds: Bangladesh’s July Charter 2025 and the Reconfiguration of Power
The July–August 2024 mass uprising in Bangladesh marked a definitive rupture in the nation’s political trajectory, culminating in the collapse of Prime Minister Sheikh Hasina’s fifteen-year tenure.
Rituparna Bhattacharyya
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The 2026 round of state elections in India—covering Assam, Kerala, Tamil Nadu, West Bengal and the union territory of Puducherry—produced one of the most consequential realignments in the country's recent electoral history, including the Bharatiya Janata
Rituparna Bhattacharyya
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#Metoo Movement: Backlash or Rhetoric
Any form of sexual assault stems from the intersection of power, patriarchal structure and gender. While different countries take different measures to tackle cases of sexual assault, cases continue to rise like a pandemic.
Rituparna Bhattacharyya
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Uncertainty propagation on a nonlinear measurement model based on Taylor expansion
In this paper, the propagation of uncertainty on a nonlinear measurement model is presented using a higher-order Taylor series. As the derived formula is based on a Taylor series, it is necessary to compute the partial derivatives of the nonlinear ...
Min-Hee Gu +4 more
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Taylor Series Based Integration in Electric Circuits Simulations
This paper deals with the extremely precise, stable and fast solution of the ordinary differential equations. The solution of these is performed using a method based on the Taylor series - The Modern Taylor Series Method.
Vaclav Satek +2 more
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When Flexible Forms Are Asked to Flex Too Much
Taylor series-based flexible forms cannot be interpreted as Taylor series approximations unless all data used in estimation lie in a region of convergence.
Paul J. Driscoll
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A Dislocation Perspective on Strength and Toughness in Ceramics
Dislocations in ceramics enjoy a long but yet under‐appreciated history. The three research waves for dislocations in ceramics highlight the topic evolution over the last 90 years. This review focuses on the impact of dislocation on strength and toughness in ceramics.
Xufei Fang
wiley +1 more source
In this study, we develop the differential transform method in a new scheme to solve systems of first-order differential equations. The differential transform method is a procedure to obtain the coefficients of the Taylor series of the solution of ...
Ahmed Hussein Msmali +4 more
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