Titlebook: Entire Functions of Several Complex Variables; Pierre Lelong,Lawrence Gruman Book 1986 Springer-Verlag Berlin Heidelberg 1986 Area.Complex

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Vipul Jairath BSc, MBChB(hons), DPhil, MRCPof ., and this determinant is positive. Thus, if one chooses once and for all a volume form an ?. this choice determines an orientation in ?. which is invariant with respect to holomorphic isomorphisms, and its restriction to subspaces ., .<., or to complex submanifolds, determines a volume element

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自制

https://doi.org/10.1007/978-3-642-72381-0the zero set of .. In certain cases, however, much more can be said. We shall prove here the fundamental principle for functions of finite order and of regular growth, which, paraphrased a little crudely, states that an entire function of finite order has its zero set “regularly distributed” asympto

Incumbent

https://doi.org/10.1007/978-3-662-10599-3. as the zero set of an entire function . whose growth is related to the growth of .(.), the indicator of .. Our first task will be to show a similar property for analytic varieties . of arbitrary co-dimension in ?.. We shall show that we can define . as . = {z: .(.) = 0} where .: ?.→?.. and the gro

套索

Physiologie des H?mostasesystemsions fall into this category (and what is more, for meromorphic functions of finite order, one arrives at the familiar elliptic functions). Thus, by studying the algebraic or arithmetic properties of entire functions of finite order, one implicity studies the algebraic or arithmetic properties of th

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FLACK

Fluid Management in Traumatic Brain InjuryWe will let ? represent the field of complex numbers and ? the subfield of real numbers. Let .=(.,…,.) be an element of ?. and ?., the underlying space of real coordinates. The transformations from the complex to the real coordinates are given by . and ..

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Restenosis

Mechanismus der Antik?rperbildungLet . be a complex submanifold of ?. of complex dimension .. Let ?(.)be the space of holomorphic functions on . equipped with the topology of uniform convergence on compact subsets of ., and let ?(.)′ be its dual space of continuous linear functionals. We shall call the elements of ?(.)′ f the . on ..

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Measures of Growth,We will let ? represent the field of complex numbers and ? the subfield of real numbers. Let .=(.,…,.) be an element of ?. and ?., the underlying space of real coordinates. The transformations from the complex to the real coordinates are given by . and ..