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Small Ensemble Flute,Harp,Piano,Piccolo - Level 5 - Digital Download
SKU: A0.1032136
Composed by Aleksander Czarnecki. Contemporary. Score and parts. 162 pages. Aleksander Norbert Czarnecki #4411649. Published by Aleksander Norbert Czarnecki (A0.1032136).
Aleksander Czarnecki (1993-2018) was a Polish polymath, pianist - composer, mathematician and a philosopher. His research focused on the Calabi Yau manifold. He left an astonishing musical legacy, unprecedently rich, diverse and impressive for his young age, including several large scale works as well as piano/orchestra miniatures, chamber music, pieces for piano solo etc. His unmistakingly personal compositional style could be easiest described as post-classical/post - tonal, and is instantly recognizable by its highly intrinsic, intellectually refined idiom of Scriabinesque, modernist/ avant guarde, "New Complexity" , later minimalist/repetitive music influences married with frequent appeals to historic techniques (contrapunctus, Gregorian plain chant, French harpsichordists, ethnic modality), a dense emotional drive and a profound sensitivity, all in the best of the resolutely post-Romantic tradition further enhanced with a super-human - as if machine induced - level of pianistic/structural difficulty, typically far beyond the one represented by the most demanding examples of, say, Godovsky's/Cziffra's transcriptions or Sorabji's works. (Jozef Kapustka, pianist)
Aleksander Czarnecki on his scientific research: " My research work concentrates on the modularity conjecture for Calabi-Yau manifolds according to which the Galois representation is isomorphic ( exact to the semisimplification and the finite number of Euler factors) to the Galois representation assigned to an automorphic form -equivalently the L-series of the Calabi-Yau manifold should be "equal" to the L-series of a certain modular form. The modularity conjecture has been extensively studied by many algebraic geometricians (Dieulefait, van Straten, Yuri, Schoen, Hulek, Verrill, Schuett, Meyer) however these studies have not resulted in producing a sufficiently representative number of examples of small level modular forms. In the best understood, rigid case of Calabi-Yau threefolds defined over the field of rational numbers, the modularity conjecture delivers from a more general Serre conjecture, as proven by Wirtemberger and Khare. Additionally, the modularity has been known a property only for certain particular Calabi-Yau varieties. For some non rigid Calabi-Yau threefolds (certain double octics) defined over rationals ( or more generally over particular number fields) the existence of modular or Hilbert modular forms has been hypothetically suggested. I am mainly interested in Frobenius polynomials of non-rigid double octics and have been extensively working with variants of Dwork's deformation method, monodromy and selected p-adic methods including algorithms by Kedlaya, Lauder, Tuitman et al. , Picard-Fuchs operators etc. (Aleksander Czarnecki, 2018)
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This product was created by a member of ArrangeMe, Hal Leonard’s global self-publishing community of independent composers, arrangers, and songwriters. ArrangeMe allows for the publication of unique arrangements of both popular titles and original compositions from a wide variety of voices and backgrounds.
About Digital Downloads
Digital Downloads are downloadable sheet music files that can be viewed directly on your computer, tablet or mobile device. Once you download your digital sheet music, you can view and print it at home, school, or anywhere you want to make music, and you don’t have to be connected to the internet. Just purchase, download and play!
PLEASE NOTE: Your Digital Download will have a watermark at the bottom of each page that will include your name, purchase date and number of copies purchased. You are only authorized to print the number of copies that you have purchased. You may not digitally distribute or print more copies than purchased for use (i.e., you may not print or digitally distribute individual copies to friends or students).
Small Ensemble Flute,Harp,Piano,Piccolo - Level 5 - Digital Download
SKU: A0.1032136
Composed by Aleksander Czarnecki. Contemporary. Score and parts. 162 pages. Aleksander Norbert Czarnecki #4411649. Published by Aleksander Norbert Czarnecki (A0.1032136).
Aleksander Czarnecki (1993-2018) was a Polish polymath, pianist - composer, mathematician and a philosopher. His research focused on the Calabi Yau manifold. He left an astonishing musical legacy, unprecedently rich, diverse and impressive for his young age, including several large scale works as well as piano/orchestra miniatures, chamber music, pieces for piano solo etc. His unmistakingly personal compositional style could be easiest described as post-classical/post - tonal, and is instantly recognizable by its highly intrinsic, intellectually refined idiom of Scriabinesque, modernist/ avant guarde, "New Complexity" , later minimalist/repetitive music influences married with frequent appeals to historic techniques (contrapunctus, Gregorian plain chant, French harpsichordists, ethnic modality), a dense emotional drive and a profound sensitivity, all in the best of the resolutely post-Romantic tradition further enhanced with a super-human - as if machine induced - level of pianistic/structural difficulty, typically far beyond the one represented by the most demanding examples of, say, Godovsky's/Cziffra's transcriptions or Sorabji's works. (Jozef Kapustka, pianist)
Aleksander Czarnecki on his scientific research: " My research work concentrates on the modularity conjecture for Calabi-Yau manifolds according to which the Galois representation is isomorphic ( exact to the semisimplification and the finite number of Euler factors) to the Galois representation assigned to an automorphic form -equivalently the L-series of the Calabi-Yau manifold should be "equal" to the L-series of a certain modular form. The modularity conjecture has been extensively studied by many algebraic geometricians (Dieulefait, van Straten, Yuri, Schoen, Hulek, Verrill, Schuett, Meyer) however these studies have not resulted in producing a sufficiently representative number of examples of small level modular forms. In the best understood, rigid case of Calabi-Yau threefolds defined over the field of rational numbers, the modularity conjecture delivers from a more general Serre conjecture, as proven by Wirtemberger and Khare. Additionally, the modularity has been known a property only for certain particular Calabi-Yau varieties. For some non rigid Calabi-Yau threefolds (certain double octics) defined over rationals ( or more generally over particular number fields) the existence of modular or Hilbert modular forms has been hypothetically suggested. I am mainly interested in Frobenius polynomials of non-rigid double octics and have been extensively working with variants of Dwork's deformation method, monodromy and selected p-adic methods including algorithms by Kedlaya, Lauder, Tuitman et al. , Picard-Fuchs operators etc. (Aleksander Czarnecki, 2018)
​
​
​
This product was created by a member of ArrangeMe, Hal Leonard’s global self-publishing community of independent composers, arrangers, and songwriters. ArrangeMe allows for the publication of unique arrangements of both popular titles and original compositions from a wide variety of voices and backgrounds.
About Digital Downloads
Digital Downloads are downloadable sheet music files that can be viewed directly on your computer, tablet or mobile device. Once you download your digital sheet music, you can view and print it at home, school, or anywhere you want to make music, and you don’t have to be connected to the internet. Just purchase, download and play!
PLEASE NOTE: Your Digital Download will have a watermark at the bottom of each page that will include your name, purchase date and number of copies purchased. You are only authorized to print the number of copies that you have purchased. You may not digitally distribute or print more copies than purchased for use (i.e., you may not print or digitally distribute individual copies to friends or students).
Preview: Aleksander Czarnecki - Tales of the Hidden Kingdom, Op. 15
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