Готові списки джерел за темами / Produit de Blaschke

Добірка наукової літератури з теми "Produit de Blaschke"

Автор: Grafiati
Опубліковано: 28 вересня 2022
Оновлено: 29 січня 2023

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Зміст

  1. Статті в журналах
  2. Дисертації
  3. Книги
  4. Частини книг
  5. Тези доповідей конференцій

Статті в журналах з теми "Produit de Blaschke":

1

Barza, Ilie, and Dorin Ghisa. "Blaschke product generated covering surfaces." Mathematica Bohemica 134, no. 2 (2009): 173–82. http://dx.doi.org/10.21136/mb.2009.140652.

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2

LI, HONG, LUOQING LI, and YUAN Y. TANG. "MONO-COMPONENT DECOMPOSITION OF SIGNALS BASED ON BLASCHKE BASIS." International Journal of Wavelets, Multiresolution and Information Processing 05, no. 06 (November 2007): 941–56. http://dx.doi.org/10.1142/s0219691307002130.

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This paper mainly focuses on decomposition of signals in terms of mono-component signals which are analytic with strictly increasing nonlinear phase. The properties of Blaschke basis and the approximation behavior of Blaschke basis expansions are studied. Each Blaschke product is analytic and mono-component. An explicit expression of the phase function of Blaschke product is given. The convergence results for Blaschke basis expansions show that it is suitable to approximate a signal by a linear combination of Blaschke products. Experiments are presented to illustrate the general theory.
3

VAN VLIET, DANIEL. "PROPERTIES OF A NONLINEAR BLASCHKE PRODUCT DECOMPOSITION ALGORITHM." Advances in Adaptive Data Analysis 01, no. 04 (October 2009): 529–42. http://dx.doi.org/10.1142/s1793536909000229.

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Motivated by developments in nonlinear time–space–frequency analysis such as Refs. 8 and 14, we investigate the properties of Blaschke products. Inner products are constructed under which certain sets of Blaschke products, each have a single zero location, form orthonormal bases for H2(D). Using these sets of Blaschke products as approximants, a greedy algorithm decomposition is implemented. Properties are observed which may help to develop a faster search type algorithm.
4

Vasylkiv, YA V., A. A. Kondratyuk, and S. I. Tarasyuk. "ON BOUNDEDNESS OF INTEGRAL MEANS OF BLASCHKE PRODUCT LOGARITHMS." Mathematical Modelling and Analysis 8, no. 3 (September 30, 2003): 259–65. http://dx.doi.org/10.3846/13926292.2003.9637228.

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Using the Fourier series method for the analytic functions, we obtain a result characterizing the behaviour of the integral means of Blaschke product logarithms. Namely, if the zero counting function n(r, B) of the Blaschke product B satisfies the conditionwhere l is a positive function on (0, 1) such thatthen the q‐integral mean mq (r, log B) = [] is bounded on (0,1), where log B is a branch of the logarithm of B. Šiame straipsnyje Furje eilučiu metodu gauta analitiniu funkciju Blaschke sandaugos logaritmu integraliniu reikšmiu elgsenos charakteristika. Jeigu Blaschke sandaugos B nuliu funkcija n(r, B) tenkina salyga [], čia l yra neneigiama funkcija intervale (0,1) ir [], tuomet q‐integraline reikšme [] yra aprežta intervale (0,1), kai log B yra B logaritmo šaka.
5

Khemphet, Anchalee, and Justin R. Peters. "Semicrossed Products of the Disk Algebra and the Jacobson Radical." Canadian Mathematical Bulletin 57, no. 1 (March 14, 2014): 80–89. http://dx.doi.org/10.4153/cmb-2012-018-8.

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Abstract We consider semicrossed products of the disk algebra with respect to endomorphisms defined by finite Blaschke products. We characterize the Jacobson radical of these operator algebras. Furthermore, in the case that the finite Blaschke product is elliptic, we show that the semicrossed product contains no nonzero quasinilpotent elements. However, if the finite Blaschke product is hyperbolic or parabolic with positive hyperbolic step, the Jacobson radical is nonzero and a proper subset of the set of quasinilpotent elements.
6

Guillory, Carroll. "A Characterization of a Sparse Blaschke Product." Canadian Mathematical Bulletin 32, no. 4 (December 1, 1989): 385–90. http://dx.doi.org/10.4153/cmb-1989-056-0.

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AbstractWe give a characterization of a sparse Blaschke product b in terms of the separation of support sets of its zeros in M(H∞ + C) and the structure of the nonanalytic points. We use this characterization to give a sufficient condition on an interpolating Blaschke product q to have the following property: there exists a non trivial Gleason part P on which q is nonzero and less than one.
7

Girela, Daniel, José Ángel Peláez, and Dragan Vukotić. "INTEGRABILITY OF THE DERIVATIVE OF A BLASCHKE PRODUCT." Proceedings of the Edinburgh Mathematical Society 50, no. 3 (October 2007): 673–87. http://dx.doi.org/10.1017/s0013091504001014.

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AbstractWe study the membership of derivatives of Blaschke products in Hardy and Bergman spaces, especially for the the interpolating Blaschke products and for those whose zeros lie in a Stolz domain. We obtain new and very simple proofs of some known results and prove new theorems that complement or extend the earlier works of Ahern, Clark, Cohn, Kim, Newman, Protas, Rudin, Vinogradov and others.
8

Shamoyan, F. A., V. A. Bednazh, and V. A. Kustova. "Blaschke product in Privalov classes." Sibirskie Elektronnye Matematicheskie Izvestiya 18, no. 1 (March 5, 2021): 168–75. http://dx.doi.org/10.33048/semi.2021.18.014.

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9

Mashreghi, Javad. "Expanding a Finite Blaschke Product." Complex Variables, Theory and Application: An International Journal 47, no. 3 (March 2002): 255–58. http://dx.doi.org/10.1080/02781070290001418.

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10

Bogatyrev, A. B. "Blaschke product for bordered surfaces." Analysis and Mathematical Physics 9, no. 4 (February 13, 2019): 1877–86. http://dx.doi.org/10.1007/s13324-019-00284-z.

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Статті в журналах

Дисертації з теми "Produit de Blaschke":

1

Fouchet, Karine. "Powers of Blaschke factors and products : Fourier coefficients and applications." Thesis, Aix-Marseille, 2021. http://www.theses.fr/2021AIXM0647.

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Dans cette thèse, nous calculons les formules asymptotiques pour n grand, des coefficients de Fourier de la puissance n ième d'un facteur de Blaschke, permettant de prolonger et d'affiner les estimations déjà existantes. Pour cela, nous utilisons des outils classiques d'analyse asymptotique: la méthode de la phase stationnaire et celle de la descente la plus raide. Puis en application, nous construisons des fonctions fortement annulaires dont les coefficients de Taylor satisfont des propriétés de sommation nous permettant de généraliser et d'affiner les résultats de D.D. Bonar, F.W. Carroll et G. Piranian (1977). En utilisant des polynômes plats, nous élaborons aussi une autre construction de telles fonctions à partir d'un théorème de E. Bombieri et J. Bourgain (2009). Par ailleurs, nous obtenons une majoration asymptotiquement exacte, pour n grand, de la suite (\widehat{B^n} (k))_{k \geq 0} des coefficients de Fourier de la puissance n ième d'un produit de Blaschke fini quelconque B, que nous appliquerons dans la dernière partie de la thèse à une question d'analyse matricielle/théorie des opérateurs, énoncée par J. J. Schäffer en 1970. Nous élaborons aussi des exemples constructifs de produits de Blaschke finis qui atteignent nos majorants. Enfin nous étudions le conditionnement de matrices T \in \mathcal{M}_n(\mathbb{C}) pour n grand, matrices dont le spectre est donné et qui agissent sur un espace de Hilbert ou de Banach, en particulier pour les matrices de Kreiss. Dans le cas banachique, nous utilisons notre majoration des \widehat{B^n}(k) pour construire des matrices de spectres donnés arbitraires réfutant la conjecture de Schäffer
In this thesis we first compute asymptotic formulas for Fourier coefficients of the n th-power of a Blaschke factor as n gets large which extend and sharpen known estimates on those coefficients. To perform this study we use standard tools of asymptotic analysis: the so-called method of the stationary phase and the method of the steepest descent. Next as an application of our asymptotic formulas we construct strongly annular functions with Taylor coefficients satisfying sharp summation properties. This allows us to generalize and sharpen results by D.D. Bonar, F.W. Carroll and G. Piranian (1977). Making use of properties of flat polynomials, we also present another construction of such functions built on a theorem by E. Bombieri and J. Bourgain (2009). In another part of the thesis we obtain sharp upper bounds as n gets large, on the sequence (\widehat{B^{n}}(k))_{k\geq0} of the Fourier coefficients of the n th-power of an arbitrary finite Blaschke product B, which we apply in the last part of the thesis to a question raised by J.J. Schäffer (1970) in matrix analysis/operator theory. We also provide constructive examples of finite Blaschke products that achieve our upper bounds. The last chapter is dedicated to the study of the condition numbers of large matrices T\in\mathcal{M}_{n}(\mathbb{C}) with given spectrum acting on a Hilbert space or on a Banach space, espacially for some specific classes of matrices, the so-called Kreiss matrices. In the Banach case, we use our upper bound on (\widehat{B^{n}}(k))_{k\geq0} where B is arbitrary to exhibit matrices with arbitrary given spectrum refuting Schäffer's conjecture
2

Moruz, Marilena. "Étude des sous-variétés dans les variétés kählériennes, presque kählériennes et les variétés produit." Thesis, Valenciennes, 2017. http://www.theses.fr/2017VALE0003/document.

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Cette thèse est constituée de quatre chapitres. Le premier contient les notions de base qui permettent d'aborder les divers thèmes qui y sont étudiés. Le second est consacré à l'étude des sous-variétés lagrangiennes d'une variété presque kählérienne. J'y présente les résultats obtenus en collaboration avec Burcu Bektas, Joeri Van der Veken et Luc Vrancken. Dans le troisième, je m'intéresse à un problème de géométrie différentielle affine et je donne une classification des hypersphères affines qui sont isotropiques. Ce résultat a été obtenu en collaboration avec Luc Vrancken. Et enfin dans le dernier chapitre, je présente quelques résultats sur les surfaces de translation et les surfaces homothétiques, objet d'un travail en commun avec Rafael López
Abstract in English not available
3

Van, Wyk Hans-Werner. "The Blaschke-Santalo inequality." Pretoria : [s.n.], 2007. http://upetd.up.ac.za/thesis/available/etd-06112008-165838.

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4

Tsang, Chiu-yin, and 曾超賢. "Finite Blaschke products versus polynomials." Thesis, The University of Hong Kong (Pokfulam, Hong Kong), 2012. http://hub.hku.hk/bib/B4784971X.

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The objective of the thesis is to compare polynomials and finite Blaschke products, and demonstrate that they share many similar properties and hence we can establish a dictionary between these two kinds of finite maps for the first time. The results for polynomials were reviewed first. In particular, a special kind of polynomials was discussed, namely, Chebyshev polynomials, which can be defined by the trigonometric cosine function cos ?. Also, a complete classification for two polynomials sharing a set was given. In this thesis, some analogous results for finite Blaschke products were proved. Firstly, Chebyshev-Blaschke products were introduced. They can be defined by re- placing the trigonometric cosine function cos z by the Jacobi cosine function cd(u; ? ). They were shown to have several similar properties of Chebyshev polynomials, for example, both of them share the same monodromy, satisfy some differential equations and solve some minimization problems. In addition, some analogous results about two finite Blaschke products sharing a set were proved, based on Dinh's and Pakovich's ideas. Moreover, the density of prime polynomials was investigated in two different ways: (i) expressing the polynomials of degree n in terms of the zeros and the leading coefficient; (ii) expressing the polynomials of degree n in terms of the coefficients. Also, the quantitative version of the density of composite polynomials was developed and a density estimate on the set of composite polynomials was given. Furthermore, some analogous results on the the density of prime Blaschke products were proved.
published_or_final_version
Mathematics
Doctoral
Doctor of Philosophy
5

Jones, Gavin L. "The iteration theory of Blaschke products." Thesis, University of Cambridge, 1993. http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.308237.

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6

Canela, Sánchez Jordi. "On a Family of Degree 4 Blaschke Products." Doctoral thesis, Universitat de Barcelona, 2015. http://hdl.handle.net/10803/292612.

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This PhD thesis belongs to the area of discrete dynamical systems in the complex plane, i.e. the iteration of analytic functions in one complex variable. Given a rational map f from the Riemann sphere onto itself, we consider the dynamical system given by its iterates. The Riemann sphere splits into two totally f-invariant subsets: the Fatou set, which is defined to be the set of points z where the family {f^n} is normal in some neighborhood of z, and its complement, the Julia set. The dynamics of the points in the Fatou set are stable in the sense of normality or equicontinuity whereas the dynamics in the Julia set present chaotic behavior. This thesis focuses on the study of the family of Blaschke products Ba(z)=z^3(z-a)/(1-\bar{a}z), where a and z are complex numbers. We study its parameter and its dynamical planes using intensive use of quasiconformal surgery techinques, which allow us to build rational maps with prescribed dynamics using quasiregular maps as models. The thesis is structured as follows. In Chapter 1 we give an overview on the preliminary results used throughout the thesis. In Chapter 2 we give an introduction to quasiconformal surgery. In Chapter 3 we give an overview of the dynamical plane of the Blaschke products Ba. We begin by studying their basic properties. Afterwards we show that the maps Ba cannot have doubly connected rotation domains (Herman rings) (Proposition 3.2.3) and prove a criterion of connectivity of the Julia set of Ba (Theorem 3.2.1). In Chapter 4 we introduce the family Mb of cubic polynomials with a superattracting fixed point. Then we show how to build polynomials Mb from Blaschke products Ba , obtaining a map Γ from a subset of the parameter plane of the Ba to the parameter plane of the polynomials Mb. We also prove that the map Γ is continuous and restricts to a homeomorphism on every disjoint hyperbolic component. In Chapter 5 we study the parameter plane of the Blaschke products Ba. We first describe the symmetries in the parameter plane. Then we classify the different hyperbolic dynamics which may take place and the sets of parameters for which they may happen. Afterwards we build a polynomial-like map for all non-escaping parameters contained in swapping regions which, under certain conditions, may relate the dynamics of Ba with the one of the antipolynomials pc(z) =\bar{z}^2+c (Theorem 5.3.4). Finally we parametrize all disjoint hyperbolic components whose disjoint cycles are bounded and do not lie on the unit circle (Theorem 5.4.2). In Chapter 6 we study the tongues of the Blaschke products Ba. We first prove some of their topological properties such as their connectivity modulo symmetry, their simple connectivity and the existence of a unique tip for every tongue (Theorem 6.2.1). Then we show how bifurcations take place along curves in a neighborhood of every tongue (Theorem 6.3.2). Finally we study how tongues extend in the annulus of parameters a such that 1<|a|<2. In Chapter 7 we study how the degree 4 Blaschke products Ba generalize to degree m+2 families of rational maps for m>2.
Aquesta tesi doctoral pertany a l’àmbit dels sistemes dinàmics discrets al pla complex, és a dir, la iteració de funcions analítiques en una variable complexa. Donada una funció racional f de l'esfera de Riemann en ella mateixa, considerem el sistema dinàmic donat pels seus iterats. L'esfera de Riemann es divideix en dos conjunts completament invariants per f el conjunt de Fatou, definit com el conjunt de punts z on la família {f^n} és normal en algun entorn de z, i el seu complement, el conjunt de Julià. La dinàmica de les òrbites del conjunt de Fatou és estable en el sentit de normalitat o equicontinuitat mentre que la dinàmica al conjunt de Julià presenta un caràcter caòtic. Aquesta tesi se centra en l'estudi de la família de productes de Blaschke Ba(z)=z^3(z-a)/(1-\bar{a}z), on a i z són nombres complexos. Estudiem el seu pla de paràmetres i el seu pla dinàmic fent us intensiu de les eines de cirurgia quasiconforme, que ens permeten construir funcions racionals amb una dinàmica prescrita fent servir funcions quasiregulars com a models. Al capítol 1 fem un repàs dels resultats preliminars usats al llarg del text. Primer expliquem els conceptes bàsics de la dinàmica de les funcions racionals. Després fem un repàs de les aplicacions del cercle, tot introduint els conceptes de producte de Blaschke i llengües. Finalment, presentem la fórmula de Riemann-Hurwitz i com s’aplica a la dinàmica de funcions racionals. Al capítol 2 donem una introducció a la cirurgia quasiconforme. Primer de tot definim els conceptes d’aplicació quasiconforme, estructures quasiconformes i “pullback” sota funcions que preserven l’orientació i introduïm el Teorema Mesurable de Riemann. Tot seguit mostrem com els conceptes previs són generalitzats per a funcions que giren l’orientació i veiem com això s’aplica a aplicacions que són simètriques respecte del cercle unitat. Finalment introduïm els conceptes d’aplicació polynomial-like i antipolynomial-like. Al capítol 3 donem una visió general del pla dinàmic dels productes de Blaschke Ba. Comencem estudiant les seves propietats bàsiques. Tot seguit mostrem que les funcions Ba. no poden tenir dominis de rotació doblement connexos (anells de Herman) (Proposició 3.2.3) i provem un criteri de connectivitat del conjunt de Julià dels Ba (Teorema 3.2.1). Al capítol 4 introduïm la família Mb de polinomis cúbics amb un punt fix superatractor. A continuació veiem com construir polinomis Mb a partir de productes de Blaschke Ba, tot obtenint una aplicació Γ que envia un subconjunt de l’espai de paràmetres de Ba a l’espai de paràmetres dels polinomis Mb. També provem que l’aplicació Γ és continua i és un homeomorfisme restringida a cada component hiperbòlica disjunta. Al capítol 5 estudiem l’espai de paràmetres dels productes de Blaschke Ba. Primer de tot en descrivim les simetries. A continuació classifiquem els diferents tipus de comportaments hiperbòlics que es poden donar i veiem a quines regions de l’espai de paràmetres poden aparèixer. Tot seguit construïm una aplicació polynomial-like al voltant de tot paràmetre de no escapament contingut en una regió d’intercanvi que, sota certes condicions, pot relacionar la dinàmica de Ba amb la dels antipolinomis pc(z)=\bar{z}^2+c (Teorema 5.3.4). Finalment parametritzem tota component hiperbòlica disjunta els cicles atractors de la qual són acotats i no rauen al cercle unitat (Teorema 5.4.2). Al capítol 6 estudiem les llengües dels productes de Blaschke Ba. Inicialment provem algunes de les seves propietats topològiques bàsiques com ara la seva connectivitat mòdul simetria, la seva connectivitat simple i l’existència d’una única punta per a cada llengua (Teorema 6.2.1). Tot seguit mostrem com es produeixen les bifurcacions en un entorn de la punta de cada llengua (Teorema 6.3.2). Finalment estudiem com les llengües s’estenen per a paràmetres a tals que 1<|a|< 2. Al capítol 7 estudiem com els productes de Blaschke Ba generalitzen a funcions racionals de grau m+2 per m>2.
7

Walmsley, David. "A Constructive Approach to the Universality Criterion for Semigroups." Bowling Green State University / OhioLINK, 2017. http://rave.ohiolink.edu/etdc/view?acc_num=bgsu1490028671735536.

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8

Shabankhah, Mahmood. "Integral means of the derivatives of Blaschke products and zero sequences for the Dirichlet space." Thesis, Université Laval, 2008. http://www.theses.ulaval.ca/2008/25900/25900.pdf.

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9

Noël, Jérôme. "Structures algébriques dans des anneaux fonctionnels." Thesis, Université de Lorraine, 2012. http://www.theses.fr/2012LORR0222/document.

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Анотація:
Dans cette thèse, nous nous sommes intéressés à divers problèmes mettant en oeuvre des structures algébriques de certains anneaux fonctionnels, en particulier dans l'espace H infini des fonctions holomorphes bornées dans le disque unité, dans l'algèbre de Sarason H infini + C et dans C(X,t)={fEC(X) : fot=f}, avec X un espace compact séparé et t une involution topologique sur X. Plus précisément, nous avons caractérisé les idéaux radicaux finiment engendrés dans H infini + C. En second lieu, nous avons démontré que le rang stable absolu de C(X,t) coïncide avec le rang stable Bass et topologique de cette dernière. En dernier lieu, nous nous sommes intéressés au problème de la couronne généralisé dans H infini
In this thesis, we are interested in various problems of algebraic structures of some functional rings, in particular in the space H infinity of bounded analytic functions in the unit disc, in the Sarason algebra H infinity + C and in C(X,t)={fEC(X) : fot=f} with X compact Hausdorff space and t a topological involution on X. More precisely, we have characterized the finitely generated radical ideals in H infinity + C. Secondly, we have demonstrated that the absolute stable rank of C (X, t) coincides with Bass stable rank and topological stable rank. Finally, we are interested in the generalized corona problem in H infinity
10

Van, Wyk Hans-Werner. "The Blaschke-Santaló inequality." Diss., 2008. http://hdl.handle.net/2263/25447.

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Книги з теми "Produit de Blaschke":

1

Mashreghi, Javad. Blaschke Products and Their Applications. Boston, MA: Springer US, 2013.

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2

Colwell, Peter. Blaschke products: Bounded analytic functions. Ann Arbor: University of Michigan Press, 1985.

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3

Mashreghi, Javad, and Emmanuel Fricain, eds. Blaschke Products and Their Applications. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3.

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4

Garcia, Stephan Ramon, Javad Mashreghi, and William T. Ross. Finite Blaschke Products and Their Connections. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-78247-8.

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5

Mashreghi, Javad, and Emmanuel Fricain. Blaschke Products and Their Applications. Springer, 2012.

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6

Colwell, Peter. Blaschke Products: Bounded Analytic Functions. University of Michigan Press, 2016.

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7

Mashreghi, Javad, and Emmanuel Fricain. Blaschke Products and Their Applications. Springer, 2014.

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8

T, Ross William, Javad Mashreghi, and Stephan Ramon Garcia. Finite Blaschke Products and Their Connections. Springer, 2018.

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9

T, Ross William, Javad Mashreghi, and Stephan Ramon Garcia. Finite Blaschke Products and Their Connections. Springer, 2018.

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10

Voss, Karl, Ulrich Daepp, Pamela Gorkin, and Andrew Shaffer. Finding Ellipses: What Blaschke Products, Poncelet's Theorem, and the Numerical Range Know about Each Other. American Mathematical Society, 2018.

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Частини книг з теми "Produit de Blaschke":

1

Ng, Tuen Wai, and Chiu Yin Tsang. "Polynomials Versus Finite Blaschke Products." In Blaschke Products and Their Applications, 249–73. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3_14.

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Daepp, Ulrich, Pamela Gorkin, Gunter Semmler, and Elias Wegert. "The Beauty of Blaschke Products." In Handbook of the Mathematics of the Arts and Sciences, 1–34. Cham: Springer International Publishing, 2020. http://dx.doi.org/10.1007/978-3-319-70658-0_88-1.

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3

Garcia, Stephan Ramon, Javad Mashreghi, and William T. Ross. "Finite Blaschke Products: The Basics." In Finite Blaschke Products and Their Connections, 39–58. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-78247-8_3.

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4

Garcia, Stephan Ramon, Javad Mashreghi, and William T. Ross. "Approximation by Finite Blaschke Products." In Finite Blaschke Products and Their Connections, 59–73. Cham: Springer International Publishing, 2018. http://dx.doi.org/10.1007/978-3-319-78247-8_4.

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Daepp, Ulrich, Pamela Gorkin, Gunter Semmler, and Elias Wegert. "The Beauty of Blaschke Products." In Handbook of the Mathematics of the Arts and Sciences, 45–78. Cham: Springer International Publishing, 2021. http://dx.doi.org/10.1007/978-3-319-57072-3_88.

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Grudsky, Sergei, and Eugene Shargorodsky. "Applications of Blaschke Products to the Spectral Theory of Toeplitz Operators." In Blaschke Products and Their Applications, 1–30. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3_1.

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Baribeau, Line. "Hyperbolic Derivatives Determine a Function Uniquely." In Blaschke Products and Their Applications, 187–92. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3_10.

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Feichtinger, Hans G., and Margit Pap. "Hyperbolic Wavelets and Multiresolution in the Hardy Space of the Upper Half Plane." In Blaschke Products and Their Applications, 193–208. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3_11.

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Martín, María J., and Dragan Vukotić. "Norms of Composition Operators Induced by Finite Blaschke Products on Möbius Invariant Spaces." In Blaschke Products and Their Applications, 209–22. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3_12.

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McNicholl, Timothy H. "On the Computable Theory of Bounded Analytic Functions." In Blaschke Products and Their Applications, 223–48. Boston, MA: Springer US, 2013. http://dx.doi.org/10.1007/978-1-4614-5341-3_13.

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Тези доповідей конференцій з теми "Produit de Blaschke":

1

BARZA, ILIE, and DORIN GHISA. "THE GEOMETRY OF BLASCHKE PRODUCTS MAPPINGS." In Proceedings of the 6th International ISAAC Congress. WORLD SCIENTIFIC, 2009. http://dx.doi.org/10.1142/9789812837332_0013.

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Jafarzadeh, Bagher. "Some Structural Properties of Weighted Sub‐Bergman Spaces Associated to Finite Blaschke Products." In ICMS INTERNATIONAL CONFERENCE ON MATHEMATICAL SCIENCE. American Institute of Physics, 2010. http://dx.doi.org/10.1063/1.3525152.

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