ANOVA for the relational equation in y1 and y2
On the Negative Pell Equation y2 = 48x2 23
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On the Positive Pell Equation Y2=35x2+29
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ON THE BINARY QUADRATIC EQUATION ax2-a(a+1)y2 = a
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ON THE P0SITIVE PELL EQUATION y2=34x2+18
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ON THE NEGATIVE PELL EQUATION y2=102x2-18
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On The Negative Pell Equation Y2 = 30x2 - 45
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On the Positive Pellian Equation y2 = 48x2 + 16
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Integral Solutions of the Diophantine Equation Y2=20x2+4
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On The Binary Quadratic Diophantine Equation X2 3XY+Y2+18X=0
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Optimisation of machining parameters for hard machining: grey relational theory approach and ANOVA
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Machining Parameter Optimization in Electrical Discharge Machining by Using Grey Relational Analysis and ANOVA
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ANOVA ANOVA. Two-Way ANOVA. One-Way ANOVA. When to use ANOVA ANOVA. Analysis of Variance. Chapter 16. A procedure for comparing more than two groups
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Optimization of the injection molding process of Derlin 500 composite using ANOVA and grey relational analysis
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Observations on Ternary Quadratic Diophantine Equation 6(x2+y2) – 11xy+3x+3y+9=72z2
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Integral Solutions of the Ternary Cubic Equation 3(x2+y2) 4xy+2(x+y+1)=972z3
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/CH4 permselectivity ( y2 ). Analysis of
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Grey Relational Analysis and Anova to Determine the Optimum Process Parameters for Friction Stir Welding of Ti and Mg Alloys
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Solving nonlinear optimization problems with bipolar fuzzy relational equation constraints
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Solving Fuzzy Linear Programming Problem With Fuzzy Relational Equation Constraint
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The existence of such a triangle is equivalent to the solvability of the equation (1) y2= x4− 16n2 in rational numbers (x, y) with x nonzero
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