Pittsburgh's Own Regional Notables of Jazz
AFRO-AMERICAN MUSIC INSTITUTE CELEBRATES 36 YEARS
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PITTSBURGH JAZZ
From Blakey to Brown, Como to Costa, Eckstine to Eldridge, Galbraith to Garner, Harris to Hines, Horne to Hyman, Jamal to Jefferson, Kelly to Klook; Mancini to Marmarosa, May to Mitchell, Negri to Nestico, Parlan to Ponder, Reed to Ruther, Strayhorn to Sullivan, Turk to Turrentine, Wade to Williams… the forthcoming publication Treasury of Pittsburgh Jazz Connections by Dr. Nelson Harrison and Dr. Ralph Proctor, Jr. will document the legacy of one of the world’s greatest jazz capitals.
Do you want to know who Dizzy Gillespie idolized? Did you ever wonder who inspired Kenny Clarke and Art Blakey? Who was the pianist that mentored Monk, Bud Powell, Tad Dameron, Elmo Hope, Sarah Vaughan and Mel Torme? Who was Art Tatum’s idol and Nat Cole’s mentor? What musical quartet pioneered the concept adopted later by the Modern Jazz Quartet? Were you ever curious to know who taught saxophone to Stanley Turrentine or who taught piano to Ahmad Jamal? What community music school trained Robert McFerrin, Sr. for his history-making debut with the Metropolitan Opera? What virtually unknown pianist was a significant influence on young John Coltrane, Shirley Scott, McCoy Tyner, Bobby Timmons and Ray Bryant when he moved to Philadelphia from Pittsburgh in the 1940s? Would you be surprised to know that Erroll Garner attended classes at the Julliard School of Music in New York and was at the top of his class in writing and arranging proficiency?
Some answers can be gleaned from the postings on the Pittsburgh Jazz Network.
For almost 100 years the Pittsburgh region has been a metacenter of jazz originality that is second to no other in the history of jazz. One of the best kept secrets in jazz folklore, the Pittsburgh Jazz Legacy has heretofore remained mythical. We have dubbed it “the greatest story never told” since it has not been represented in writing before now in such a way as to be accessible to anyone seeking to know more about it. When it was happening, little did we know how priceless the memories would become when the times were gone.
Today jazz is still king in Pittsburgh, with events, performances and activities happening all the time. The Pittsburgh Jazz Network is dedicated to celebrating and showcasing the places, artists and fans that carry on the legacy of Pittsburgh's jazz heritage.
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Extrapolation techniques numerical analysis pdf
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EXTRAPOLATION TECHNIQUES NUMERICAL ANALYSIS PDF >> Leer en línea EXTRAPOLATION TECHNIQUES NUMERICAL ANALYSIS PDF
Numerical Di erentiation Richardson's Extrapolation Math 541 - Numerical Analysis Numerical Di erentiation and Richardson Extrapolation Joseph M. Maha y, hjmahaffy@mail.sdsu.edui Department of Mathematics and Statistics Dynamical Systems Group Computational Sciences Research Center San Diego State University San Diego, CA 92182-7720 jmaha y.sdsu.edu Extrapolation Methods. Extrapolation is classified into three types, namely. Linear extrapolation; Conic extrapolation; Polynomial Extrapolation; Let us discuss the three types of extrapolation in detail. Linear Extrapolation. For any linear function, linear extrapolation provides a good result when the point to be predicted is not too far from the given data. Sensitivity analysis (with respect to the regularization parameter) of the solution of a class of regularized state constrained optimal control problems is performed. The theoretical results are then used to establish an extrapolation-based numerical scheme for solving the regularized problem for vanishing regularization parameter. uncertain problems as the extrapolation of curves dened by polynomials (splines) [- ], extrapolation can cause unpredictable results, and their extension should be short []. Apparently, prediction procedures are essential for a vast variety of scientic elds, always based on numerical interpolationmethods. Morespecically,inthecaseofanalyticfunctions,where The topics surveyed include partition-extrapolation methods for dealing with singular integrands, the work of Lyness and others in generating asymptotic expansions for the error functional in one and several dimensions, the work of de Doncker and others on adaptive extrapolation and the work of Sidi and others on the evaluation of highly oscillatory infinite integrals by extrapolation. Other extrapolation techniques will be mentioned briefly.
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