A Stochastic Theory of Wavelets
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The term wavelet implies a function generating base for decomposition of the finite energy signals both in spatial and in frequency domain concurrently. Construction of wavelets that have compact support and arbitrary high regularity was ultimately done by Ingrid Daubechies in 1988. Detailed subspaces of the multiresolution analyses are regarded to be the age eigenstates wandering in terms of the evolution. Future expansion of this topic would be useful.
Ključne reči:
stochastic processes / time operator / multiresolution / real and p-adic analysisIzvor:
The Seventh Conference on Information Theory and Complex Systems TINKOS 2019, 2019, 8-9Izdavač:
- Mathematical Institute of the Serbian Academy of Sciences and Arts
- Institute of Physics Belgrade
Finansiranje / projekti:
- Napredne analitičke, numeričke i metode analize primenjene mehanike fluida i kompleksnih sistema (RS-174014)
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Institucija/grupa
Institut za multidisciplinarna istraživanjaTY - CONF AU - Milovanović, Miloš AU - Tomić, Bojan PY - 2019 UR - http://rimsi.imsi.bg.ac.rs/handle/123456789/1708 AB - The term wavelet implies a function generating base for decomposition of the finite energy signals both in spatial and in frequency domain concurrently. Construction of wavelets that have compact support and arbitrary high regularity was ultimately done by Ingrid Daubechies in 1988. Detailed subspaces of the multiresolution analyses are regarded to be the age eigenstates wandering in terms of the evolution. Future expansion of this topic would be useful. PB - Mathematical Institute of the Serbian Academy of Sciences and Arts PB - Institute of Physics Belgrade C3 - The Seventh Conference on Information Theory and Complex Systems TINKOS 2019 T1 - A Stochastic Theory of Wavelets EP - 9 SP - 8 UR - https://hdl.handle.net/21.15107/rcub_rimsi_1708 ER -
@conference{ author = "Milovanović, Miloš and Tomić, Bojan", year = "2019", abstract = "The term wavelet implies a function generating base for decomposition of the finite energy signals both in spatial and in frequency domain concurrently. Construction of wavelets that have compact support and arbitrary high regularity was ultimately done by Ingrid Daubechies in 1988. Detailed subspaces of the multiresolution analyses are regarded to be the age eigenstates wandering in terms of the evolution. Future expansion of this topic would be useful.", publisher = "Mathematical Institute of the Serbian Academy of Sciences and Arts, Institute of Physics Belgrade", journal = "The Seventh Conference on Information Theory and Complex Systems TINKOS 2019", title = "A Stochastic Theory of Wavelets", pages = "9-8", url = "https://hdl.handle.net/21.15107/rcub_rimsi_1708" }
Milovanović, M.,& Tomić, B.. (2019). A Stochastic Theory of Wavelets. in The Seventh Conference on Information Theory and Complex Systems TINKOS 2019 Mathematical Institute of the Serbian Academy of Sciences and Arts., 8-9. https://hdl.handle.net/21.15107/rcub_rimsi_1708
Milovanović M, Tomić B. A Stochastic Theory of Wavelets. in The Seventh Conference on Information Theory and Complex Systems TINKOS 2019. 2019;:8-9. https://hdl.handle.net/21.15107/rcub_rimsi_1708 .
Milovanović, Miloš, Tomić, Bojan, "A Stochastic Theory of Wavelets" in The Seventh Conference on Information Theory and Complex Systems TINKOS 2019 (2019):8-9, https://hdl.handle.net/21.15107/rcub_rimsi_1708 .