Academic literature on the topic 'Cascade algorithm'
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Journal articles on the topic "Cascade algorithm"
Segal, M., and E. Weinstein. "The cascade EM algorithm." Proceedings of the IEEE 76, no. 10 (1988): 1388–90. http://dx.doi.org/10.1109/5.16341.
Full textZhang, Shuyi, Bo Yang, Hong Xie, and Moru Song. "Applications of an Improved Aerodynamic Optimization Method on a Low Reynolds Number Cascade." Processes 8, no. 9 (September 14, 2020): 1150. http://dx.doi.org/10.3390/pr8091150.
Full textBakir, F., S. Kouidri, T. Belamri, and R. Rey. "On a General Method of Unsteady Potential Calculation Applied to the Compression Stages of a Turbomachine—Part I: Theoretical Approach." Journal of Fluids Engineering 123, no. 4 (June 6, 2001): 780–86. http://dx.doi.org/10.1115/1.1399286.
Full textKarlos, Stamatis, Nikos Fazakis, Sotiris Kotsiantis, and Kyriakos Sgarbas. "A Semisupervised Cascade Classification Algorithm." Applied Computational Intelligence and Soft Computing 2016 (2016): 1–14. http://dx.doi.org/10.1155/2016/5919717.
Full textLawton, W., S. L. Lee, and Zuowei Shen. "Convergence of multidimensional cascade algorithm." Numerische Mathematik 78, no. 3 (January 1, 1998): 427–38. http://dx.doi.org/10.1007/s002110050319.
Full textFu, Yun Zhun, and Xu Zhang. "Research on Room Temperature Control of High Accuracy Constant Temperature Room Based on Cascade Control." Applied Mechanics and Materials 48-49 (February 2011): 976–79. http://dx.doi.org/10.4028/www.scientific.net/amm.48-49.976.
Full textYe, Wenbin. "Multiplierless Multiple-Stage Cascaded FIR Filter Design." Journal of Circuits, Systems and Computers 24, no. 01 (November 10, 2014): 1550011. http://dx.doi.org/10.1142/s0218126615500115.
Full textZha, Feng, Jiang Ning Xu, and Bai Qing Hu. "Cascade Compensation Algorithm for Strapdown Inertial Navigation System." Advanced Materials Research 179-180 (January 2011): 989–99. http://dx.doi.org/10.4028/www.scientific.net/amr.179-180.989.
Full textZhang, Yu, Maksim Tsikhanovich, and Georgi Smilyanov. "History Sensitive Cascade Model." International Journal of Agent Technologies and Systems 3, no. 2 (April 2011): 53–66. http://dx.doi.org/10.4018/jats.2011040104.
Full textZhao, Wei Guo, and Li Ying Wang. "Application of Cascade-Correlation Algorithm in Cavitation Characteristics of Hydro Turbine." Advanced Materials Research 113-116 (June 2010): 250–53. http://dx.doi.org/10.4028/www.scientific.net/amr.113-116.250.
Full textDissertations / Theses on the topic "Cascade algorithm"
Dongmo, Guy Blaise. "Rank matrix cascade algorithm, hermite interpolation." Thesis, Stellenbosch : University of Stellenbosch, 2007. http://hdl.handle.net/10019.1/853.
Full textENGLISH ABSTRACT: (Math symbols have changed) Wavelet and subdivision techniques have developed, over the last two decades, into powerful mathematical tools, for example in signal analysis and geometric modelling. Both wavelet and subdivision analysis are based on the concept of a matrix–refinable function, i.e. a finitely supported matrix function which is self-replicating in the sense that it can be expressed as a linear combination of the integer shifts of its own dilation with factor 2: F = TAF = å k∈Z F(2 ・ −k)Ak. The coefficients Ak, k ∈ Z of d × d matrices, of this linear combination constitute the so-called matrix- mask sequence. Wavelets are in fact constructed as a specific linear combination of the integer shifts of the 2-dilation of a matrix- refinable function cf. [2; 9], whereas the convergence of the associated matrix- subdivision scheme c0 = c, cr+1 = SAcr, r ∈ Z+, SA : c = (ck : k ∈ Z) 7→ SAc = å ℓ∈Z Ak−2ℓ cℓ : k ∈ Z ! , subject to the necessary condition that rank := dim \ ǫ∈{0,1} n y ∈ Rd : Qǫy = y o > 0, Qǫ := å j∈Z Aǫ+2j, ǫ ∈ {0, 1}, ( cf. [26]) , implies the existence of a finitely supported matrix- function which is refinable with respect to the mask coefficients defining the refinement equation and the subdivision scheme. Throughout this thesis, we investigate in time–domain for a given matrix mask sequence, the related issues of the existence of a matrix–refinable function and the convergence of the corresponding matrix– cascade algorithm, and finally we apply some results to the particular research area of Hermite interpolatory subdivision schemes. The dissertation is organized as follows: In order to provide a certain flexibility or freedom over the project, we established in Chapter 1 the equivalence relation between the matrix cascade algorithm and the matrix subdivision scheme, subject to a well defined class of initial iterates. Despite the general noncommutativity of matrices, we make use in the full rank case Qǫ = I, ǫ ∈ {0, 1}, of a symbol factorization, to develop in Chapter 2 some useful tools, yielding a convergence result which comes as close to the scalar case as possible: we obtained a concrete sufficient condition on the mask sequence based on the matrix version of the generating function introduced in [3, page 22] for existence and convergence. Whilst the conjecture on nonnegative masks was confirmed in 2005 by Zhou [29], our result on scalar case provided a progress for general mask sequences. We then applied to obtain a new one-parameter family of refinable functions which includes the cardinal splines as a special case, as well as corresponding convergent subdivision schemes. With the view to broaden the class of convergent matrix-masks, we replaced in chapter 3 the full rank condition by the rank one condition Qǫu = u, ǫ ∈ {0, 1}, u := (1, . . . , 1)T, then improved the paper by Dubuc and Merrien [13] by using the theory of rank subdivision schemes by Micchelli and Sauer [25; 26], and end up this improvement with a generalization of [13, Theorem 13, p.8] in to the context of rank subdivision schemes. In Chapter 4, we translated the concrete convergence criteria of the general theory from Theorem 3.2, based on the r-norming factor introduced in [13, Definition 6, p.6], into the context of rank, factorization and spectral radius (cf. [26]), and presented a careful analysis of the relationship between the two concepts. We then proceed with generalizations and improvements: we classified the matrix cascade algorithms in term of rank = 1, 2, . . . , d, and provided a complete characterization of each class with the use of a more general r−norming factor namely τ(r)-norming factor. On the other hand, we presented numerical methods to determine, if possible, the convergence of each class of matrix cascade algorithms. In both the scalar and matrix cases above, we also obtained explicitly the geometric constant appearing in the estimate for the geometric convergence of thematrix-cascade algorithm iterates to the matrix- refinable function. This same geometric convergence rate therefore also holds true for the corresponding matrix–cascade algorithm. Finally, in Chapter 5, we apply the theory and algorithms developed in Chapter 4 to the particular research area of Hermite interpolatory subdivision schemes: we provided a new convergence criterium, and end up with new convergence ranges of the parameters’ values of the famous Hermite interpolatory subdivision scheme with two parameters, due to Merrien [23].
AFRIKAANSE OPSOMMING :(Wiskundige simbole het verander) Golfie en subdivisietegnieke het oor die afgelope twee dekades ontwikkel in kragtige wiskundige gereedskap, byvoorbeeld in seinanalise en geometriesemodellering. Beide golfie en subdivisie analise is gebaseer op die konsep van ’n matriks-verfynbare funksie; oftewel ’n eindig-ondersteunde matriksfunksie F wat selfreproduserend is in die sin dat dit uitgedruk kan word as ’n lineêre kombinasie van die heelgetalskuiwe van F se eie dilasie met faktor 2: F = Σ F(2 · −α)A(α), met A(α), α ∈ Z, wat aandui die sogenaamde matriks-masker ry. Golfies kan dan gekonstrueer word as ’n spesifieke lineêre kombinasie van die funksie ry {F(2 · −α) : α ∈ Z} (sien [2; 9]), terwyl die konvergensie van die ooreenstemmende matriks-subdivisie skema cº = c, cr+1 =(Σ β∈Z A(α − 2β) cr(β) : α ∈ Z ! , r ∈ Z+, onderhewig aan die nodige voorwaarde dat rank := dim \ ǫ∈{0,1} n y ∈ Rd : Qǫy = y o > 0, Qǫ := å α∈Z A(ǫ + 2α), ǫ ∈ {0, 1}, (sien [27]) die bestaan impliseer van ’n eindig-ondersteunde matriksfunksie F wat verfynbaar ismet betrekking tot diemaskerko¨effisi¨entewat die subdivisieskema definieer, en in terme waarvan die limietfunksie F van die subdivisieskema uitgedruk kan word as F = å α∈Z F(· − α)c(α). Ons hoofdoel hier is om , in die tydgebied, en vir ’n gegewematriks-masker ry, die verwante kwessies van die bestaan van ’nmatriks-verfynbare funksie en die konvergensie van die ooreenstemmende matriks-kaskade algoritme, en matriks-subdivisieskema, te ondersoek, en om uiteindelik sommige van ons resultate toe te pas op die spesifieke kwessie van die konvergensie van Hermite interpolerende subdivisieskemas. Summary v Eerstens, in Hoofstuk 1, ondersoek ons die verwantskap tussen matriks-kaskade algoritmes en matriks-subdivisie skemas, met verwysing na ’n goedgedefinieerde klas van begin-iterate. Vervolgens beskou ons die volle rang geval Qǫ = I, ǫ ∈ {0, 1}, om, in Hoofstuk 2, nuttige gereedskap te ontwikkel, en wat daarby ’n konvergensie resultaat met ’n sterk konneksie ten opsigte van die skalaar-geval oplewer. Met die doelstelling om ons klas van konvergente matriks-maskers te verbreed, vervang ons, in Hoofstuk 3, die volle rang voorwaarde met die rang een voorwaarde Qǫu = u, ǫ ∈ {0, 1}, u := (1, . . . , 1)T, en verkry ons dan ’n verbetering op ’n konvergensieresultaat in die artikel [14] deur Dubuc en Merrien, deur gebruik te maak van die teorie van rang subdivisieskemas van Micchelli en Sauer [26; 27], waarna ons die resultaat [14, Stelling 13, page 8] na die konteks van rang subdivisieskemas veralgemeen. InHoofstuk 4 herlei ons die konkrete konvergensie kriteria van Stelling 3.2, soos gebaseer op die r-normerende faktor gedefinieer in [14, Definisie 6, page 6] , na die konteks van rang, faktorisering en spektraalradius (sien [27]), en gee ons ’n streng analise van die verwantskap tussen die twee konsepte. Verder stel ons dan bekend ’n nuwe klassifikasie van matriks-kaskade algoritmes ten opsigte van rang, en verskaf ons ’n volledige karakterisering van elke klasmet behulp van ’nmeer algemene r-normerende faktor, nl. die τ(r)-normerende faktor. Daarby gee ons doeltreffende numeriesemetodes vir die implementering van ons teoretiese resultate. Ons verkry ook eksplisiet die geometriese konstante wat voorkom in die afskatting van die geometriese konvergensie van die matriks-kaskade algoritme iterate na die matriks-verfynbare funksie. Ten slotte, in Hoofstuk 5, pas ons die teorie en algoritmes ontwikkel in Hoofstuk 4 toe om die konvergensie van Hermite-interpolerende subdivisieskemas te analiseer. Spesifiek lei ons ’n nuwe konvergensie kriterium af, wat ons dan toepas om nuwe konvergensie gebiede vir die parameter waardes te verkry vir die beroemde Hermite interpolerende subdivisieskema met twee parameters, soos toegeskryf aan Merrien [24].
Lohiya, Paranjith Singh. "Detection of Nano Particles in TEM Images Using an Ensemble Learning Algorithm." Youngstown State University / OhioLINK, 2015. http://rave.ohiolink.edu/etdc/view?acc_num=ysu1432915612.
Full textZhou, Hao, and 周浩. "An efficient algorithm for face sketch synthesis using Markov weight fields and cascade decomposition method." Thesis, The University of Hong Kong (Pokfulam, Hong Kong), 2012. http://hub.hku.hk/bib/B49618052.
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Wood, Peter John, and drwoood@gmail com. "Wavelets and C*-algebras." Flinders University. Informatics and Engineering, 2003. http://catalogue.flinders.edu.au./local/adt/public/adt-SFU20070619.120926.
Full textBernardo, Nariane Marselhe Ribeiro. "A semianalytical algorithm to retrieve the suspended particulate matter in a cascade reservoir system with widely differing optical properties /." Presidente Prudente, 2019. http://hdl.handle.net/11449/190950.
Full textResumo: O Material Particulado em Suspensão (MPS) é o principal componente em sistemas aquáticos. Elevadas concentrações de MPS implicam na atenuação da luz, e ocasionam alterações das taxas fotossintéticas. Além disso, a presença de MPS no sistema aquático pode aumentar os níveis de turbidez, absorver poluentes e podem ser considerados como um indicativo de descargas de escoamento superficial. Portanto, monitorar as concentrações de MPS é essencial para a gerar informações técnicas que subsidiem o correto manejo dos recursos aquáticos, prevenindo colapsos hidrológicos. O sensoriamento remoto se mostra como uma eficiente ferramenta para monitorar e mapear MPS quando comparada às técnicas tradicionais de monitoramento, como as medidas in situ. Entretanto, diante de uma grande e complexa variabilidade de componentes óticos, desenvolver modelos de MPS por meio do sinal registrado em sensores remotos é um desafio. Diversos modelos foram desenvolvidos para reservatórios, lagos e lagoas específicos. Atualmente, não há um único modelo capaz de estimar MPS em reservatórios brasileiros em cascata. Com o objetivo de estimar as concentrações de MPS de forma acurada, o objetivo desta tese foi desenvolver um modelo semi-analítico capaz de estimar valores de coeficiente de atenuação, Kd, por meio do uso dos coeficientes de absorção e espalhamento e, consequentemente, utilizar os valores de Kd para estimar as concentrações de MPS. A adoção desta estratégica se baseou na atenuação da luz ao longo da... (Resumo completo, clicar acesso eletrônico abaixo)
Abstract: Suspended particulate matter (SPM) is the main component presented within aquatic system. High levels of SPM concentration attenuate the light affecting the photosynthesis rates. Besides, can increase turbidity levels, absorb pollutions and is an indicative of runoff discharges. Therefore, monitoring SPM concentrations is essential to provide reliable information for a correct water management to prevent hydrological collapse. Remote sensing emerges as an efficient tool to map and monitor SPM when compared to traditional techniques, such as in situ measurements. Nevertheless, considering a widely range of optical components, modeling the remote sensing signal in terms of SPM is a challenge. Several models were developed for specific reservoirs, lakes or ponds. Up to our knowledge, there is not a single model capable to retrieve SPM in Brazilian linked reservoirs in a cascade system. In order to accurately estimate SPM, the aim of the thesis was developed a semianalytical model capable to estimate Kd via absorption and backscattering coefficients, and then, use Kd to derive SPM. This approach was adopted because SPM directly contributes to the light attenuation within the water column. Firstly, optical features were investigated. It was found that each reservoir presented a specific optical active component (OAC) dominance, such as Barra Bonita, the first reservoir in cascade is dominated by organic SPM, while Nova Avanhandava, the last reservoir in cascade is dominated by ino... (Complete abstract click electronic access below)
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Age, Amber E. "A Survey of the Development of Daubechies Scaling Functions." Scholar Commons, 2010. https://scholarcommons.usf.edu/etd/1557.
Full textPaduru, Anirudh. "Fast Algorithm for Modeling of Rain Events in Weather Radar Imagery." ScholarWorks@UNO, 2009. http://scholarworks.uno.edu/td/1097.
Full textOloungha, Stephane B. "Convergence analysis of symmetric interpolatory subdivision schemes." Thesis, Stellenbosch : University of Stellenbosch, 2010. http://hdl.handle.net/10019.1/5268.
Full textNagavelli, Sai Krishnanand. "Improve Nano-Cube Detection Performance Using A Method of Separate Training of Sample Subsets." Youngstown State University / OhioLINK, 2016. http://rave.ohiolink.edu/etdc/view?acc_num=ysu1485267005121308.
Full textDurand, Sylvain. "Étude de la vitesse de convergence de l'algorithme en cascade intervenant dans la construction des ondelettes." Paris 9, 1993. https://portail.bu.dauphine.fr/fileviewer/index.php?doc=1993PA090058.
Full textBooks on the topic "Cascade algorithm"
Optimization of a Quantum Cascade Laser Operating in the Terahertz Frequency Range Using a Multiobjective Evolutionary Algorithm. Storming Media, 2004.
Find full textPrescott, Tony J., and Leah Krubitzer. Evo-devo. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780199674923.003.0008.
Full textBook chapters on the topic "Cascade algorithm"
Treadgold, N. K., and T. D. Gedeon. "A cascade network algorithm employing Progressive RPROP." In Biological and Artificial Computation: From Neuroscience to Technology, 733–42. Berlin, Heidelberg: Springer Berlin Heidelberg, 1997. http://dx.doi.org/10.1007/bfb0032532.
Full textKazikova, Anezka, Krystian Łapa, Michal Pluhacek, and Roman Senkerik. "Cascade PID Controller Optimization Using Bison Algorithm." In Artificial Intelligence and Soft Computing, 406–16. Cham: Springer International Publishing, 2020. http://dx.doi.org/10.1007/978-3-030-61401-0_38.
Full textDrago, Gian Paolo, and Sandro Ridella. "Convergence Properties of the Circular Cascade Correlation algorithm." In Perspectives in Neural Computing, 319–24. London: Springer London, 1999. http://dx.doi.org/10.1007/978-1-4471-0811-5_35.
Full textWu, Xing, Pawel Rozycki, Janusz Kolbusz, and Bogdan M. Wilamowski. "Constructive Cascade Learning Algorithm for Fully Connected Networks." In Artificial Intelligence and Soft Computing, 236–47. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-20912-4_23.
Full textDoering, A., M. Galicki, and H. Witte. "Admissibility and optimality of the cascade-correlation algorithm." In Lecture Notes in Computer Science, 505–10. Berlin, Heidelberg: Springer Berlin Heidelberg, 1997. http://dx.doi.org/10.1007/bfb0020205.
Full textDuong, Tuan A., and Taher Daud. "Cascade error projection: A learning algorithm for hardware implementation." In Lecture Notes in Computer Science, 450–57. Berlin, Heidelberg: Springer Berlin Heidelberg, 1999. http://dx.doi.org/10.1007/bfb0098202.
Full textChudova, D. I., S. A. Dolenko, Yu V. Orlov, D. Yu Pavlov, and I. G. Persiantsev. "Benchmarking of Different Modifications of the Cascade Correlation Algorithm." In Adaptive Computing in Design and Manufacture, 339–44. London: Springer London, 1998. http://dx.doi.org/10.1007/978-1-4471-1589-2_26.
Full textYen, Sung-Ming, and Chi-Sung Laih. "The fast cascade exponentiation algorithm and its applications on cryptography." In Advances in Cryptology — AUSCRYPT '92, 447–56. Berlin, Heidelberg: Springer Berlin Heidelberg, 1993. http://dx.doi.org/10.1007/3-540-57220-1_82.
Full textQiao, Xueming, Mingli Yin, Liang Kong, Bin Wang, Xiuli Chang, Qi Ma, Dongjie Zhu, and Ning Cao. "CCTL: Cascade Classifier Text Localization Algorithm in Natural Scene Image." In Advances in Artificial Intelligence and Security, 200–210. Cham: Springer International Publishing, 2021. http://dx.doi.org/10.1007/978-3-030-78618-2_16.
Full textGangopadhyay, Indrasom, Anulekha Chatterjee, and Indrajit Das. "Face Detection and Expression Recognition Using Haar Cascade Classifier and Fisherface Algorithm." In Recent Trends in Signal and Image Processing, 1–11. Singapore: Springer Singapore, 2019. http://dx.doi.org/10.1007/978-981-13-6783-0_1.
Full textConference papers on the topic "Cascade algorithm"
Yang, J., and V. Honavar. "Experiments with the cascade-correlation algorithm." In 1991 IEEE International Joint Conference on Neural Networks. IEEE, 1991. http://dx.doi.org/10.1109/ijcnn.1991.170752.
Full textVega, Nino, Pablo Parra, Luis Cordova, Joselyne Andramuno, and Johnny Alvarez. "Cascade Control Algorithm developed with Embedded Systems." In 2018 IEEE International Conference on Automation/XXIII Congress of the Chilean Association of Automatic Control (ICA-ACCA). IEEE, 2018. http://dx.doi.org/10.1109/ica-acca.2018.8609825.
Full textHAN, BIN. "THE INITIAL FUNCTIONS IN A CASCADE ALGORITHM." In Proceedings of the International Conference of Computational Harmonic Analysis. WORLD SCIENTIFIC, 2002. http://dx.doi.org/10.1142/9789812776679_0009.
Full textChâtel, Arnaud, Tom Verstraete, and Grégory Coussement. "Multipoint Optimization of an Axial Turbine Cascade Using a Hybrid Algorithm." In ASME Turbo Expo 2019: Turbomachinery Technical Conference and Exposition. American Society of Mechanical Engineers, 2019. http://dx.doi.org/10.1115/gt2019-91471.
Full textRuchay, Alexey, Vitaly Kober, and Evgeniya Evtushenko. "Fast perceptual image hash based on cascade algorithm." In Applications of Digital Image Processing XL, edited by Andrew G. Tescher. SPIE, 2017. http://dx.doi.org/10.1117/12.2272716.
Full textWen, Jia, Pengfei Liu, Chu Jia, and Hongjun Wang. "Pedestrian Detection Algorithm Based on Multi-Feature Cascade." In 2018 27th International Conference on Computer Communication and Networks (ICCCN). IEEE, 2018. http://dx.doi.org/10.1109/icccn.2018.8487468.
Full textFlores, Guilherme, Luciano Coelho, Julio Santos, and Bruno Borba. "An algorithm for optimized cascade operation of reservoirs." In 2018 Simposio Brasileiro de Sistemas Eletricos (SBSE) [VII Brazilian Electrical Systems Symposium (SBSE)]. IEEE, 2018. http://dx.doi.org/10.1109/sbse.2018.8395646.
Full textZhang, Shuiying, Xuebo Jin, and Guang Li. "Face detecting algorithm of the Cascade Adaboost on DSP." In 2010 IEEE International Conference on Mechatronics and Automation (ICMA). IEEE, 2010. http://dx.doi.org/10.1109/icma.2010.5588225.
Full textYu, Wenxiang, Jiapeng Xiu, Chen Liu, and Zhengqiu Yang. "A depth cascade face detection algorithm based on adaboost." In 2016 IEEE International Conference on Network Infrastructure and Digital Content (IC-NIDC). IEEE, 2016. http://dx.doi.org/10.1109/icnidc.2016.7974544.
Full textKarthik, N., and R. Arul. "Harmonic elimination in cascade multilevel inverters using Firefly algorithm." In 2014 International Conference on Circuit, Power and Computing Technologies (ICCPCT). IEEE, 2014. http://dx.doi.org/10.1109/iccpct.2014.7054758.
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