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11—20 of 102 matching pages
11: Bonita V. Saunders
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βΊAs the principal developer of graphics for the DLMF, she has collaborated with other NIST mathematicians, computer scientists, and student interns to produce informative graphs and dynamic interactive visualizations of elementary and higher mathematical functions over both simply and multiply connected domains.
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12: 14.9 Connection Formulas
§14.9 Connection Formulas
βΊ§14.9(i) Connections Between , , ,
… βΊ§14.9(ii) Connections Between , ,
… βΊ§14.9(iii) Connections Between , , ,
…13: 10.4 Connection Formulas
§10.4 Connection Formulas
…14: 8.22 Mathematical Applications
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§8.22(ii) Riemann Zeta Function and Incomplete Riemann Zeta Function
βΊThe function , with and , has an intimate connection with the Riemann zeta function (§25.2(i)) on the critical line . …15: William P. Reinhardt
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βΊThis is closely connected with his interests in classical dynamical “chaos,” an area where he coauthored a book, Chaos in atomic physics with Reinhold Blümel.
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16: 7.20 Mathematical Applications
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§7.20(ii) Cornu’s Spiral
…17: 25.13 Periodic Zeta Function
18: 36.5 Stokes Sets
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βΊThe Stokes set is itself a cusped curve, connected to the cusp of the bifurcation set:
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βΊThey generate a pair of cusp-edged sheets connected to the cusped sheets of the swallowtail bifurcation set (§36.4).
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βΊThis consists of a cusp-edged sheet connected to the cusp-edged sheet of the bifurcation set and intersecting the smooth sheet of the bifurcation set.
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βΊThis part of the Stokes set connects two complex saddles.
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βΊIn Figure 36.5.4 the part of the Stokes surface inside the bifurcation set connects two complex saddles.
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19: 14.21 Definitions and Basic Properties
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