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Relevant bibliographies by topics / Cotype and type of Banach spaces

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Academic literature on the topic 'Cotype and type of Banach spaces'

Author: Grafiati

Published: 4 June 2021

Last updated: 1 February 2022

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Journal articles on the topic "Cotype and type of Banach spaces"

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Mastylo, Mieczyslaw. "Type and cotype of some Banach spaces." International Journal of Mathematics and Mathematical Sciences 15, no. 2 (1992): 235–40. http://dx.doi.org/10.1155/s0161171292000309.

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Type and cotype are computed for Banach spaces generated by some positive sublinear operators and Banach function spaces. Applications of the results yield that under certain assumptions Clarkson's inequalities hold in these spaces.

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Basallote, Manuela, Manuel D. Contreras, and Santiago Díaz-Madrigal. "Uniformly convexifying operators in classical Banach spaces." Bulletin of the Australian Mathematical Society 59, no. 2 (April 1999): 225–36. http://dx.doi.org/10.1017/s0004972700032846.

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We obtain a new characterisation of finite representability of operators and present new results about uniformly convexifying, Rademacher cotype and Rademacher type operators on some classical Banach spaces, including JB* -triples and spaces of analytic functions.

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Pietsch, Albrecht. "Type and cotype numbers of operators on Banach spaces." Studia Mathematica 96, no. 1 (1990): 21–37. http://dx.doi.org/10.4064/sm-96-1-21-37.

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Kato, Mikio, and Yasuji Takahashi. "Type, Cotype Constants and Clarkson's Inequalities for Banach Spaces." Mathematische Nachrichten 186, no. 1 (1997): 187–96. http://dx.doi.org/10.1002/mana.3211860111.

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Cuesta, Javier. "Type and Cotype Constants and the Linear Stability of Wigner’s Symmetry Theorem." Symmetry 11, no. 9 (September 3, 2019): 1107. http://dx.doi.org/10.3390/sym11091107.

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We study the relation between almost-symmetries and the geometry of Banach spaces. We show that any almost-linear extension of a transformation that preserves transition probabilities up to an additive error admits an approximation by a linear map, and the quality of the approximation depends on the type and cotype constants of the involved spaces.

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Torrea, José L., and Chao Zhang. "Fractional vector-valued Littlewood–Paley–Stein theory for semigroups." Proceedings of the Royal Society of Edinburgh: Section A Mathematics 144, no. 3 (May 16, 2014): 637–67. http://dx.doi.org/10.1017/s0308210511001302.

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We consider the fractional derivative of a general Poisson semigroup. With this fractional derivative, we define the generalized fractional Littlewood–Paley g-function for semigroups acting on Lp-spaces of functions with values in Banach spaces. We give a characterization of the classes of Banach spaces for which the fractional Littlewood–Paley g-function is bounded on Lp-spaces. We show that the class of Banach spaces is independent of the order of derivation and coincides with the classical (Lusin-type/-cotype) case. We also show that the same kind of results exist for the case of the fractional area function and the fractional gλ*-function on ℝn. Finally, we consider the relationship of the almost sure finiteness of the fractional Littlewood–Paley g-function, the area function and the gλ*-function with the Lusin-cotype property of the underlying Banach space. As a byproduct of the techniques developed, one can find some results of independent interest for vector-valued Calderón–Zygmund operators. For example, one can find the following characterization: a Banach space is the unconditional martingale difference if and only if, for some (or, equivalently, for every) p ∈ [1, ∞), dy exists for almost every x ∈ ℝ and every .

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Ding, Longyun. "Borel reductibility and Hölder (α) embeddability between Banach spaces." Journal of Symbolic Logic 77, no. 1 (March 2012): 224–44. http://dx.doi.org/10.2178/jsl/1327068700.

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AbstractWe investigate Borel reducibility between equivalence relations E(X; p) = Xℕ/ℓp(X)'s where X is a separable Banach space. We show that this reducibility is related to the so called Hölder(α) embeddability between Banach spaces. By using the notions of type and cotype of Banach spaces, we present many results on reducibility and unreducibility between E(Lr; p)'s and E(c0; p)'s for r, p Є [1, +∞).We also answer a problem presented by Kanovei in the affirmative by showing that C(ℝ+)/C0(ℝ+) is Borel bireducible to ℝℕ/c0.

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Kamińska, A., L. Maligranda, and L. E. Persson. "Indices, convexity and concavity of Calderón-Lozanovskii spaces." MATHEMATICA SCANDINAVICA 92, no. 1 (March 1, 2003): 141. http://dx.doi.org/10.7146/math.scand.a-14398.

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In this article we discuss lattice convexity and concavity of Calderón-Lozanovskii space $E_\varphi$, generated by a quasi-Banach space $E$ and an increasing Orlicz function $\varphi$. We give estimations of convexity and concavity indices of $E_\varphi$ in terms of Matuszewska-Orlicz indices of $\varphi$ as well as convexity and concavity indices of $E$. In the case when $E_\varphi$ is a rearrangement invariant space we also provide some estimations of its Boyd indices. As corollaries we obtain some necessary and sufficient conditions for normability of $E_\varphi$, and conditions on its nontrivial type and cotype in the case when $E_\varphi$ is a Banach space. We apply these results to Orlicz-Lorentz spaces receiving estimations, and in some cases the exact values of their convexity, concavity and Boyd indices.

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Chilin, Vladimir I., Andrei V. Krygin, and Pheodor A. Sukochev. "Local uniform and uniform convexity of non-commutative symmetric spaces of measurable operators." Mathematical Proceedings of the Cambridge Philosophical Society 111, no. 2 (March 1992): 355–68. http://dx.doi.org/10.1017/s0305004100075459.

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Let E be a separable symmetric sequence space, and let CE be the unitary matrix space associated with E, i.e. the Banach space of all compact operators x on l2 so that s(x) E, with the norm , where are the s-numbers of x. One of the interesting subjects in the theory of the unitary matrix spaces is the clarification of correlation between the geometric properties of the spaces E and CE. A series of results in this direction related with the notions of type, cotype and uniform convexity of the spaces CE has been already obtained (see 13).

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VEOMETT, E., and K. WILDRICK. "SPACES OF SMALL METRIC COTYPE." Journal of Topology and Analysis 02, no. 04 (December 2010): 581–97. http://dx.doi.org/10.1142/s1793525310000422.

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Mendel and Naor's definition of metric cotype extends the notion of the Rademacher cotype of a Banach space to all metric spaces. Every Banach space has metric cotype at least 2. We show that any metric space that is bi-Lipschitz is equivalent to an ultrametric space having infimal metric cotype 1. We discuss the invariance of metric cotype inequalities under snowflaking mappings and Gromov–Hausdorff limits, and use these facts to establish a partial converse of the main result.

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Dissertations / Theses on the topic "Cotype and type of Banach spaces"

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Schoeman, Ilse Maria. "A theory of multiplier functions and sequences and its applications to Banach spaces / I.M. Schoeman." Thesis, North-West University, 2005. http://hdl.handle.net/10394/975.

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BERNARDINO, Adriano Thiago Lopes. "Contribuições à teoria multilinear de operadores absolutamente somantes." Universidade Federal de Pernambuco, 2016. https://repositorio.ufpe.br/handle/123456789/17977.

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Submitted by Irene Nascimento (irene.kessia@ufpe.br) on 2016-10-11T18:36:34Z No. of bitstreams: 2 license_rdf: 1232 bytes, checksum: 66e71c371cc565284e70f40736c94386 (MD5) Tese Adriano Thiago.pdf: 1085326 bytes, checksum: 498b2bcfd47961466edce3360e11a858 (MD5)
Made available in DSpace on 2016-10-11T18:36:34Z (GMT). No. of bitstreams: 2 license_rdf: 1232 bytes, checksum: 66e71c371cc565284e70f40736c94386 (MD5) Tese Adriano Thiago.pdf: 1085326 bytes, checksum: 498b2bcfd47961466edce3360e11a858 (MD5) Previous issue date: 2016-06-17
Neste trabalho estudamos algumas extens˜oes do conceito de operadores multilineares absolutamente somantes, generalizamos alguns resultados conhecidos e respondemos parcialmente alguns problemas abertos. Para a classe das aplica¸c˜oes absolutamente (p; q; r)-somantes, obtemos alguns resultados de coincidˆencia e inclus˜ao e mostramos que o ideal de polinˆomios absolutamente (p; q; r)-somantes n˜ao ´e corente, de acordo com a no¸c˜ao de ideais coerentes devida a D. Carando, V. Dimant e S. Muro. Para contornar esta falha, introduzimos o conceito de aplica¸c˜oes m´ultiplo (p; q; r)-somantes e mostramos que, com essa nova abordagem, o ideal de polinˆomios m´ultiplo (p; q; r)- somantes ´e coerente e compat´ıvel com o ideal de operadores lineares absolutamente (p; q; r)-somantes.
In this work we investigate some extensions of the concept of absolutely summing operators, generalize some known results and provide partial answers to some open questions. For the class of absolutely (p; q; r)-summing mappings we obtain some inclusion and coincidence results and show that the ideal of absolutely (p; q; r)-summing polynomials is not coherent, according to the notion of coherent ideals due to D. Carando, V. Dimant and S. Muro. In order to bypass this deficiency, we introduce the concept of multiple (p; q; r)-summing multilinear and polynomial operators and show that, with this new approach, the ideal of multiple (p; q; r)-summing polynomials is coherent and compatible with the ideal of absolutely (p; q; r)-summing operators.

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Tarbard, Matthew. "Operators on Banach spaces of Bourgain-Delbaen type." Thesis, University of Oxford, 2013. http://ora.ox.ac.uk/objects/uuid:4be220be-9347-48a1-85e6-eb0a30a8d51a.

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The research in this thesis was initially motivated by an outstanding problem posed by Argyros and Haydon. They used a generalised version of the Bourgain-Delbaen construction to construct a Banach space $XK$ for which the only bounded linear operators on $XK$ are compact perturbations of (scalar multiples of) the identity; we say that a space with this property has very few operators. The space $XK$ possesses a number of additional interesting properties, most notably, it has $ell_1$ dual. Since $ell_1$ possesses the Schur property, weakly compact and norm compact operators on $XK$ coincide. Combined with the other properties of the Argyros-Haydon space, it is tempting to conjecture that such a space must necessarily have very few operators. Curiously however, the proof that $XK$ has very few operators made no use of the Schur property of $ell_1$. We therefore arrive at the following question (originally posed in cite{AH}): must a HI, $mathcal{L}_{infty}$, $ell_1$ predual with few operators (every operator is a strictly singular perturbation of $lambda I$) necessarily have very few operators? We begin by giving a detailed exposition of the original Bourgain-Delbaen construction and the generalised construction due to Argyros and Haydon. We show how these two constructions are related, and as a corollary, are able to prove that there exists some $delta > 0$ and an uncountable set of isometries on the original Bourgain-Delbaen spaces which are pairwise distance $delta$ apart. We subsequently extend these ideas to obtain our main results. We construct new Banach spaces of Bourgain-Delbaen type, all of which have $ell_1$ dual. The first class of spaces are HI and possess few, but not very few operators. We thus have a negative solution to the Argyros-Haydon question. We remark that all these spaces have finite dimensional Calkin algebra, and we investigate the corollaries of this result. We also construct a space with $ell_1$ Calkin algebra and show that whilst this space is still of Bourgain-Delbaen type with $ell_1$ dual, it behaves somewhat differently to the first class of spaces. Finally, we briefly consider shift-invariant $ell_1$ preduals, and hint at how one might use the Bourgain-Delbaen construction to produce new, exotic examples.

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Klisinska, Anna. "Clarkson type inequalities and geometric properties of banach spaces." Licentiate thesis, Luleå tekniska universitet, Pedagogik, språk och Ämnesdidaktik, 1999. http://urn.kb.se/resolve?urn=urn:nbn:se:ltu:diva-25946.

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In this thesis Clarkson's inequalities and their generalizations are the main tools. The technique that can be used to prove Clarkson type inequalities in more dimensions is shown. We also establish Clarkson type inequalities in general Banach spaces and point out the connections between Clarkson's inequalities and the concept of type and cotype. The classical results on the von Neumann-Jordan constant, closely related to Clarkson's inequalities, are shortly presented. The concepts of moduli of convexity and smoothness, which are connected with the geometry of Banach spaces, are discussed. Some equivalent ways of describing modulus of convexity and some properties of this function are formulated. The estimation of the modulus of convexity for L(p)-spaces is presented as well. Finally, several examples of moduli of convexity and smoothness for different spaces are described.

Godkänd; 1999; 20070320 (ysko)

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Malý, Lukáš. "Sobolev-Type Spaces : Properties of Newtonian Functions Based on Quasi-Banach Function Lattices in Metric Spaces." Doctoral thesis, Linköpings universitet, Matematik och tillämpad matematik, 2014. http://urn.kb.se/resolve?urn=urn:nbn:se:liu:diva-105616.

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This thesis consists of four papers and focuses on function spaces related to first-order analysis in abstract metric measure spaces. The classical (i.e., Sobolev) theory in Euclidean spaces makes use of summability of distributional gradients, whose definition depends on the linear structure of Rn. In metric spaces, we can replace the distributional gradients by (weak) upper gradients that control the functions’ behavior along (almost) all rectifiable curves, which gives rise to the so-called Newtonian spaces. The summability condition, considered in the thesis, is expressed using a general Banach function lattice quasi-norm and so an extensive framework is built. Sobolev-type spaces (mainly based on the Lp norm) on metric spaces, and Newtonian spaces in particular, have been under intensive study since the mid-1990s. In Paper I, the elementary theory of Newtonian spaces based on quasi-Banach function lattices is built up. Standard tools such as moduli of curve families and the Sobolev capacity are developed and applied to study the basic properties of Newtonian functions. Summability of a (weak) upper gradient of a function is shown to guarantee the function’s absolute continuity on almost all curves. Moreover, Newtonian spaces are proven complete in this general setting. Paper II investigates the set of all weak upper gradients of a Newtonian function. In particular, existence of minimal weak upper gradients is established. Validity of Lebesgue’s differentiation theorem for the underlying metric measure space ensures that a family of representation formulae for minimal weak upper gradients can be found. Furthermore, the connection between pointwise and norm convergence of a sequence of Newtonian functions is studied. Smooth functions are frequently used as an approximation of Sobolev functions in analysis of partial differential equations. In fact, Lipschitz continuity, which is (unlike $\mathcal{C}^1$ -smoothness) well-defined even for functions on metric spaces, often suffices as a regularity condition. Thus, Paper III concentrates on the question when Lipschitz functions provide good approximations of Newtonian functions. As shown in the paper, it suffices that the function lattice quasi-norm is absolutely continuous and a fractional sharp maximal operator satisfies a weak norm estimate, which it does, e.g., in doubling Poincaré spaces if a non-centered maximal operator of Hardy–Littlewood type is locally weakly bounded. Therefore, such a local weak boundedness on rearrangement-invariant spaces is explored as well. Finer qualitative properties of Newtonian functions and the Sobolev capacity get into focus in Paper IV. Under certain hypotheses, Newtonian functions are proven to be quasi-continuous, which yields that the capacity is an outer capacity. Various sufficient conditions for local boundedness and continuity of Newtonian functions are established. Finally, quasi-continuity is applied to discuss density of locally Lipschitz functions in Newtonian spaces on open subsets of doubling Poincaré spaces.

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Adhikari, Dhruba R. "Applications of degree theories to nonlinear operator equations in Banach spaces." [Tampa, Fla.] : University of South Florida, 2007. http://purl.fcla.edu/usf/dc/et/SFE0002158.

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Anzengruber, Stephan W., Bernd Hofmann, and Peter Mathé. "Regularization properties of the discrepancy principle for Tikhonov regularization in Banach spaces." Universitätsbibliothek Chemnitz, 2012. http://nbn-resolving.de/urn:nbn:de:bsz:ch1-qucosa-99353.

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The stable solution of ill-posed non-linear operator equations in Banach space requires regularization. One important approach is based on Tikhonov regularization, in which case a one-parameter family of regularized solutions is obtained. It is crucial to choose the parameter appropriately. Here, a variant of the discrepancy principle is analyzed. In many cases such parameter choice exhibits the feature, called regularization property below, that the chosen parameter tends to zero as the noise tends to zero, but slower than the noise level. Here we shall show such regularization property under two natural assumptions. First, exact penalization must be excluded, and secondly, the discrepancy principle must stop after a finite number of iterations. We conclude this study with a discussion of some consequences for convergence rates obtained by the discrepancy principle under the validity of some kind of variational inequality, a recent tool for the analysis of inverse problems.

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Zahn, Mauricio. "Geometria dos espaços de Banach C([0, α ], X) para ordinais enumeráveis &alpha." Universidade de São Paulo, 2015. http://www.teses.usp.br/teses/disponiveis/45/45131/tde-27082015-102002/.

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A classificação isomorfa dos espaços de Banach separáveis C(K) é devida a Milutin no caso em que K são não enumeráveis e a Bessaga e Pelczynski no caso em que K são enumeráveis. Neste trabalho apresentamos uma extensão vetorial dessa classificação e tiramos várias consequências, por exemplo, considerando o espaço métrico compacto infinito K e Y um espaço de Banach: 1. Sendo 1 < p < ∞ e Γ um conjunto infinito, classificamos, a menos de isomorfismo, os espaços de Banach C(K, Y ⊕ lp(Γ)), quando o dual de Y contém uma cópia de lq, onde 1/p+ 1/q =1. 2. Classificamos os espaços de Banach C(K, Y ⊕ l∞(Γ)), quando a densidade de Y é estritamente menor que 2|Γ|. 3. Classificamos os espaços de Banach C(K ×(S⊕ βΓ)) e C(S ⊕ (K× βΓ)), onde S é um compacto disperso de Hausdorff arbitrário e βΓ é a compactificação de Stone-Cech de Γ. Obtemos, também, algumas leis de cancelamento para espaços de Banach da forma C(K1,X)⊕ C(K2,Y), onde K1 e K2 são espaços compactos métricos infinitos de Hausdorff e X, Y espaços de Banach satisfazendo condições adequadas. Estabelecemos também um teorema de quase-dicotomia envolvendo os espaços C(K,X), onde X tem cotipo finito. Finalmente, apresentamos algumas majorações nas distorções de isomorfismos positivos de C([0,ωk]) em C([0,ω]) e também de C([0,ω]) em C([0,ωk]), k∈ N, k ≥ 2.
The isomorphic classification of separable Banach spaces C(K) is due Milutin in the case when K are uncountable and to Bessaga and Pelczynski in the case when K are countable. In this work we prove a vectorial extention of this classification and provide several consequences, for example considering the infinite metric compact space K and Y a Banach space: 1. Let 1 < p < ∞ and Γ a infinite set, we classify, up to an isomorphism, the Banach spaces C(K, Y ⊕ lp(Γ)), in the case where the dual of Y contains no copy of lq, where 1/p+ 1/q =1. 2. We classify the Banach spaces C(K, Y ⊕ l∞(Γ)), when the density character of Y is strictly less that 2|Γ|. 3. We classify the Banach spaces C(K ×(S⊕ βΓ)) and C(S ⊕ (K× βΓ)) where S is an arbitrary dispersed compact and βΓ is the Stone-Cech compactification of Γ. We obtain also some cancellation laws for Banach spaces in the form C(K1,X)⊕ C(K2,Y), where K1 and K2 are metric compact Hausdorff spaces and X, Y Banach spaces satisfying appropriate conditions. We established also a quasi-dichotomy theorem envolving the C(K,X) spaces, where X is of finite cotype. Finally, we present some upper bounds of distortions of positive isomorphisms of C([0,ωk]) on C([0,ω]) and also of C([0,ω]) on C([0,ωk]), k∈ N, k ≥ 2.

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Books on the topic "Cotype and type of Banach spaces"

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Orlik, Lyubov', and Galina Zhukova. Operator equation and related questions of stability of differential equations. ru: INFRA-M Academic Publishing LLC., 2020. http://dx.doi.org/10.12737/1061676.

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The monograph is devoted to the application of methods of functional analysis to the problems of qualitative theory of differential equations. Describes an algorithm to bring the differential boundary value problem to an operator equation. The research of solutions to operator equations of special kind in the spaces polutoratonny with a cone, where the limitations of the elements of these spaces is understood as the comparability them with a fixed scale element of exponential type. Found representations of the solutions of operator equations in the form of contour integrals, theorems of existence and uniqueness of such solutions. The spectral criteria for boundedness of solutions of operator equations and, as a consequence, sufficient spectral features boundedness of solutions of differential and differential-difference equations in Banach space. The results obtained for operator equations with operators and work of Volterra operators, allowed to extend to some systems of partial differential equations known spectral stability criteria for solutions of A. M. Lyapunov and also to generalize theorems on the exponential characteristic. The results of the monograph may be useful in the study of linear mechanical and electrical systems, in problems of diffraction of electromagnetic waves, theory of automatic control, etc. It is intended for researchers, graduate students functional analysis and its applications to operator and differential equations.

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Germany) International Conference on p-adic Functional Analysis (13th 2014 Paderborn. Advances in non-Archimedean analysis: 13th International Conference on p-adic Functional Analysis, August 12-16, 2014, University of Paderborn, Paderborn, Germany. Edited by Glöckner Helge 1969 editor, Escassut Alain editor, and Shamseddine Khodr 1966 editor. Providence, Rhode Island: American Mathematical Society, 2016.

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Rhomari, Noureddine. On Bernstein Type and Maximal Inequalities for Dependent Banach-Valued Random Vectors and Applications. Edited by Frédéric Ferraty and Yves Romain. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780199568444.013.14.

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This article discusses some results on Bernstein type and maximal inequalities for partial sums of dependent random vectors taking their values in separable Hilbert or Banach spaces of finite or infinite dimension. Two types of measure of dependence are considered: strong mixing coefficients (α-mixing) and absolutely regular mixing coefficients (β-mixing). These inequalities, which are similar to those in the dependent real case, are used to derive the strong law of large numbers (SLLN) and the bounded law of the iterated logarithm (LIL) for absolutely regular Hilbert- or Banach-valued processes under minimal mixing conditions. The article first introduces the relevant notation and definitions before presenting the maximal inequalities in the strong mixing case, followed by the absolutely regular mixing case. It concludes with some applications to the SLLN, the bounded LIL for Hilbertian or Banachian absolutely regular processes, the recursive estimation of probability density, and the covariance operator estimations.

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Advances In Ultrametric Analysis 12th International Conference On Padic Functional Analysis July 26 2012 University Of Manitoba Winnipeg Canada. American Mathematical Society, 2013.

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Book chapters on the topic "Cotype and type of Banach spaces"

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Hytönen, Tuomas, Jan van Neerven, Mark Veraar, and Lutz Weis. "Type, cotype, and related properties." In Analysis in Banach Spaces, 53–162. Cham: Springer International Publishing, 2017. http://dx.doi.org/10.1007/978-3-319-69808-3_2.

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Ledoux, Michel, and Michel Talagrand. "Type and Cotype of Banach Spaces." In Probability in Banach Spaces, 236–71. Berlin, Heidelberg: Springer Berlin Heidelberg, 1991. http://dx.doi.org/10.1007/978-3-642-20212-4_11.

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Diagana, Toka. "Metric, Banach, and Hilbert Spaces." In Almost Automorphic Type and Almost Periodic Type Functions in Abstract Spaces, 1–41. Cham: Springer International Publishing, 2013. http://dx.doi.org/10.1007/978-3-319-00849-3_1.

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Diagana, Toka. "Linear Operators on Banach Spaces." In Almost Automorphic Type and Almost Periodic Type Functions in Abstract Spaces, 43–77. Cham: Springer International Publishing, 2013. http://dx.doi.org/10.1007/978-3-319-00849-3_2.

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Odyniec, Włodzimierz, and Grzegorz Lewicki. "Kolmogorov’s type criteria for minimal projections." In Minimal Projections in Banach Spaces, 94–130. Berlin, Heidelberg: Springer Berlin Heidelberg, 1990. http://dx.doi.org/10.1007/bfb0094531.

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Zinn, Joel. "Universal Donsker Classes and Type 2." In Probability in Banach Spaces 6, 283–88. Boston, MA: Birkhäuser Boston, 1990. http://dx.doi.org/10.1007/978-1-4684-6781-9_16.

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Agarwal, Ravi P., Donal O’Regan, and D. R. Sahu. "Geometric Coefficients of Banach Spaces." In Fixed Point Theory for Lipschitzian-type Mappings with Applications, 127–74. New York, NY: Springer New York, 2009. http://dx.doi.org/10.1007/978-0-387-75818-3_3.

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Agarwal, Ravi P., Donal O’Regan, and D. R. Sahu. "Existence Theorems in Banach Spaces." In Fixed Point Theory for Lipschitzian-type Mappings with Applications, 211–78. New York, NY: Springer New York, 2009. http://dx.doi.org/10.1007/978-0-387-75818-3_5.

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Gawarecki, L., and V. Mandrekar. "On Girsanov Type Theorem for Anticipative Shifts." In Probability in Banach Spaces, 9, 301–16. Boston, MA: Birkhäuser Boston, 1994. http://dx.doi.org/10.1007/978-1-4612-0253-0_20.

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Kokoszka, Piotr S., and Murad S. Taqqu. "Asymptotic Dependence of Stable Self-Similar Processes of Chentsov Type." In Probability in Banach Spaces, 8:, 152–65. Boston, MA: Birkhäuser Boston, 1992. http://dx.doi.org/10.1007/978-1-4612-0367-4_11.

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Conference papers on the topic "Cotype and type of Banach spaces"

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SATCO, B. "INTEGRAL INCLUSIONS IN BANACH SPACES USING HENSTOCK-TYPE INTEGRALS." In Applied Analysis and Differential Equations - The International Conference. WORLD SCIENTIFIC, 2007. http://dx.doi.org/10.1142/9789812708229_0027.

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Ungureanu, Viorica Mariela, and Vasile F. Drǎgan. "Nonlinear differential equations of Riccati type on ordered Banach spaces." In The 9'th Colloquium on the Qualitative Theory of Differential Equations. Szeged: Bolyai Institute, SZTE, 2012. http://dx.doi.org/10.14232/ejqtde.2012.3.17.

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Aiena, Pietro. "Weyl type theorems for bounded linear operators on Banach spaces." In Proceedings of the Fourth International School — In Memory of Professor Antonio Aizpuru Tomás. WORLD SCIENTIFIC, 2011. http://dx.doi.org/10.1142/9789814335812_0002.

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Auwalu, Abba, and Ali Denker. "Chatterjea-type fixed point theorem on cone rectangular metric spaces with banach algebras." In INTERNATIONAL CONFERENCE ON ANALYSIS AND APPLIED MATHEMATICS (ICAAM 2020). AIP Publishing, 2021. http://dx.doi.org/10.1063/5.0040595.

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Qin, Haiyong, and Xin Zuo. "Controllability of nonlocal boundary conditions for impulsive differential systems of mixed type in banach spaces." In 2013 10th IEEE International Conference on Control and Automation (ICCA). IEEE, 2013. http://dx.doi.org/10.1109/icca.2013.6565021.

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