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Holomorphic curves into algebraic varieties intersecting moving hypersurface targets

ALGEBRAIC CURVES - An Introduction to Algebraic Geometry potx

ALGEBRAIC CURVES - An Introduction to Algebraic Geometry potx

... the zero-module to any R-module M , and from M to Thus ϕ ψ M −→ M −→ is exact if and only if ϕ is onto, and −→ M −→ M is exact if and only if ψ is one -to- one If ϕi : M i → M i +1 are R-module ... elements of R Any one -to- one ring homomorphism from R to a field L extends uniquely to a ring homomorphism from K to L Any ring homomorphism from a field to a nonzero ring is one -to- one For any ring ... map (Ti = a i j X j ) and T is a translation (Ti = X i + a i ) Since any translation has an inverse (also a translation), it follows that T will be one -to- one (and onto) if and only if T is 20...
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Báo cáo hóa học:

Báo cáo hóa học: " Research Article Detecting and Georegistering Moving Ground Targets in Airborne QuickSAR via Keystoning and Multiple-Phase Center Interferometry" doc

... scheme for detecting and georegistering surface moving targets in multichannel SAR The interferometric scheme described here is able to detect moving targets well within the ground clutter Since the ... et al [7] D M Zasada, P K Sanyal, and R P Perry, Detecting moving targets in clutter in airborne SAR via keystoning and multiple phase center interferometry,” in Algorithms for Synthetic Aperture ... December 2005 [6] P K Sanyal, D M Zasada, and R P Perry, Detecting moving targets in SAR via keystoning and multiple phase center interferometry,” in Proceedings of IEEE Conference on Radar (RADAR...
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Báo cáo hóa học:

Báo cáo hóa học: "Research Article Detecting and Georegistering Moving Ground Targets in Airborne QuickSAR via Keystoning and Multiple-Phase Center Interferometry" pdf

... scheme for detecting and georegistering surface moving targets in multichannel SAR The interferometric scheme described here is able to detect moving targets well within the ground clutter Since the ... et al [7] D M Zasada, P K Sanyal, and R P Perry, Detecting moving targets in clutter in airborne SAR via keystoning and multiple phase center interferometry,” in Algorithms for Synthetic Aperture ... December 2005 [6] P K Sanyal, D M Zasada, and R P Perry, Detecting moving targets in SAR via keystoning and multiple phase center interferometry,” in Proceedings of IEEE Conference on Radar (RADAR...
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PHD thesis abstrac isolation, point mutation of P5CS gene conferring drought tolerance and transformion into soybean varieties of vietnam

PHD thesis abstrac isolation, point mutation of P5CS gene conferring drought tolerance and transformion into soybean varieties of vietnam

... of P5CS gene conferring drought tolerance and transformation into soybean varieties of Vietnam Objectives 2.1 Comparing the DNA sequence of P5CS isolated from different soybean varieties and ... Vietnamese soybean and analysis of the present of P5CS in transgenic lines Significant results 4.1 Gene P5CS was successfully isolated and sequenced from two Vietnamese soybean varieties, DT84 and SL5, ... introduction of soybean (Glycine max (L.) Merill), economic and practical values; (2) Physiological and biochemical basics of drought tolerance in soybean; (3) Proline and the improtant function of P5CS...
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Báo cáo toán học:

Báo cáo toán học: "New infinite families of 3-designs from algebraic curves of higher genus over finite fields" potx

... consequence, we obtain new infinite families of 3-designs In particular, we get infinite family of 3-designs whose block size is congruent to modulo p Zero sets of algebraic curves Let p be an odd ... K Yang, An infinite family of 3-designs from Preparata codes over Z4 , Des Codes Cryptogr 15 (1998), no 2, 175–181 [6] T Helleseth, C Rong, K Yang, New infinite families of 3-designs from Preparata ... electronic journal of combinatorics 14 (2007), #N25 New infinite families of 3-designs From now on, we assume that −1 ∈ (F× )2 and q = Note that q ≡ (mod 4) Let X q be a subset of Ω = Fq ∪ {∞} and...
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báo cáo khoa học:

báo cáo khoa học: " Moving research into practice: lessons from the US Agency for Healthcare Research and Quality''''s IDSRN program" ppt

... protocols for AHRQ staff focused on their role in IDSRN, the underlying rationale for the program, their perspectives on implementing research into practice, and their views of IDSRN' s successes and ... answer two key research questions: 1) Was IDSRN successful in supporting the operational use of research findings and moving research into practice, either within IDSRN or externally? and 2) What ... contract from the Agency for Health Care Research and Quality of the U.S Department of Health and Human Services All views are those of the authors and not necessarily reflect those of the Agency...
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Hyperbolic algebraic varieties and holomorphic differential equations

Hyperbolic algebraic varieties and holomorphic differential equations

... hence f is a constant and (X, V ) is hyperbolic 34 J.-P Demailly, Hyperbolic algebraic varieties and holomorphic differential equations Combining Theorem 8.8 with 8.7 ii) and iii), we get the ... subvariety Y X Therefore X is hyperbolic 16 J.-P Demailly, Hyperbolic algebraic varieties and holomorphic differential equations Conversely, if Conjecture 4.8 holds and X has a certain subvariety ... J.-P Demailly, Hyperbolic algebraic varieties and holomorphic differential equations On the other hand, if j : C → X is the inclusion, the monotonicity property (2.2) applied to the holomorphic...
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Holomorphic curves into algebraic varieties intersecting moving hypersurface targets

Holomorphic curves into algebraic varieties intersecting moving hypersurface targets

... for holomorphic curves intersecting hypersurfaces, Amer J Math 126 (2004), 215-226 [15] M Ru, Holomorphic curves into algebraic varieties, Ann of Math 169 (2009), 255-267 [16] B Shiffman, On holomorphic ... main theorem for moving hypersurface targets, Houston J Math 37 (2011), 79-111 [7] G Dethloff, T V Tan and D D Thai, An extension of the CartanNochka second main theorem for hypersurfaces, Int ... sequence (see [6] for the extension to the case of moving hypersurface targets) However, this property is not true for the general case of varieties V ⊂ CPM , and is related to whether or not...
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ON THE NONEXISTENCE OF NONTRIVIAL TANGENTIAL HOLOMORPHIC VECTOR FIELDS OF A CERTAIN HYPERSURFACE OF INFINITE TYPE

ON THE NONEXISTENCE OF NONTRIVIAL TANGENTIAL HOLOMORPHIC VECTOR FIELDS OF A CERTAIN HYPERSURFACE OF INFINITE TYPE

... ) Remark i) We note that f is C -smooth, increasing, and concave on the interval (0, 1) By taking a suitable regularization of the function f as in the proof of Lemma 2, we may assume that it ... in C2 , arXiv: 1409.3293, to appear in Kyoto Jourmal of Mathematics [4] K.-T Kim, V T Ninh, On the tangential holomorphic vector fields vanishing at an infinite type point, Trans Amer Math Soc ... Since the functions P, R are rotational, they not satisfy the condition (I) ˜ (cf Remark 2) On the other hand, the functions P˜ (z) := P (Re(z)) and R(z) := R(Re(z)) satisfy the condition (I)...
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SECOND MAIN THEOREMS FOR MEROMORPHIC MAPPINGS INTERSECTING MOVING HYPERPLANES WITH TRUNCATED COUNTING FUNCTIONS AND UNICITY PROBLEM

SECOND MAIN THEOREMS FOR MEROMORPHIC MAPPINGS INTERSECTING MOVING HYPERPLANES WITH TRUNCATED COUNTING FUNCTIONS AND UNICITY PROBLEM

... applications of these second main theorems, in the last section we will prove a unicity theorem for meromorphic mappings sharing moving hyperplanes regardless of multiplicities To state our main result, ... νϕ∞ SECOND MAIN THEOREMS FOR MEROMORPHIC MAPPINGS We have the following Jensen’s formula: N (r, νϕ0 ) − N (r, νϕ∞ ) = log|ϕ|η − S(r) log|ϕ|η S(1) [k] For convenience, we will write Nϕ (r) and ... )}i∈It is linearly independent over R (2 ≤ t ≤ l), SECOND MAIN THEOREMS FOR MEROMORPHIC MAPPINGS (ii) For any ≤ t ≤ l, i ∈ It , there exist meromorphic functions ci ∈ R \ {0} such that t−1 ci (f, a...
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HYPERBOLICITY AND INTEGRAL POINTS OFF DIVISORS IN SUBGENERAL POSITION IN PROJECTIVE ALGEBRAIC VARIETIES

HYPERBOLICITY AND INTEGRAL POINTS OFF DIVISORS IN SUBGENERAL POSITION IN PROJECTIVE ALGEBRAIC VARIETIES

... {3 distinct points} has finitely many integral points In 1991, M Ru and P.-M Wong [12] estimated the dimensions of integral points in the case Pn -{2n + hyperplanes in general position} In 2008, ... (P )) defines an embedding of V − D into An HYPERBOLICITY AND INTEGRAL POINTS OFF DIVISORS Therefore we say P is an (S, D) -integral point if xi (P ) ∈ OS for all i We note that any point P on ... this statement Integral points off divisors in subgeneral position in projective algebraic varieties We now recall the following lemmas Lemma 2.1 [16, Lemma 1.4.5] Let S be a finite set of valuations...
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