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1: 18.14 Inequalities
§18.14(iii) Local Maxima and Minima
Jacobi
Laguerre
2: 8.10 Inequalities
8.10.5 A n < x 1 - a e x Γ ( a , x ) < B n , x > 0 , a < 1 ,
where …
3: 5.6 Inequalities
§5.6 Inequalities
4: 6.16 Mathematical Applications
Hence, if x is fixed and n , then S n ( x ) 1 4 π , 0 , or - 1 4 π according as 0 < x < π , x = 0 , or - π < x < 0 ; compare (6.2.14). …
5: 1.4 Calculus of One Variable
Maxima and Minima
§1.4(vii) Maxima and Minima
6: Bibliography L
  • D. H. Lehmer (1940) On the maxima and minima of Bernoulli polynomials. Amer. Math. Monthly 47 (8), pp. 533–538.
  • 7: 3.11 Approximation Techniques
    approximately, and the right-hand side enjoys exactly those properties concerning its maxima and minima that are required for the minimax approximation; compare Figure 18.4.3. …
    8: 1.5 Calculus of Two or More Variables
    §1.5(iii) Taylor’s Theorem; Maxima and Minima