江蘇工業(yè)與應(yīng)用數(shù)學(xué)學(xué)會(huì)jsiam-文庫(kù)吧
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【正文】 nked notes with PDE approach葛磊蘇州大學(xué)16:2016:40隨機(jī)動(dòng)力系統(tǒng)的Sackersell譜王廣瓦江蘇師范大學(xué)16:4017:00次黎曼空間中最優(yōu)傳輸問(wèn)題譚康海南京理工大學(xué)17:0017:20The method of approximate particular solutions for inverse source problems associated with the convectiondiffusion equation閆亮東東南大學(xué)數(shù)學(xué)系17:2017:40Uniqueness and stability of a coefficient inverse problem for type III thermoelasticity吳斌南京信息工程大學(xué)17:4018:00中國(guó)幾大股票市場(chǎng)的分形研究何慧南通大學(xué)第三組地點(diǎn)：二樓紫荊廳12月24日下午時(shí)間報(bào)告題目報(bào)告人上半場(chǎng) 主席：林支桂14:0014:20Alternating direction implicit schemes for 2D fractional diffusionwave equation張亞楠蘇州大學(xué)14:2014:40基于PDE方法的圖像處理陳平南京理工大學(xué)14:4015:00待定崔大成南京曉莊學(xué)院15:0015:20基于流形學(xué)習(xí)的模式分類方法徐春明鹽城師范學(xué)院15:2015:40基于圖文法的云資源按需重構(gòu)方法郝水俠江蘇師范大學(xué)15:4016:00茶歇下半場(chǎng) 主席：蔣勇 16:0016:20頻率振幅關(guān)系陶詔靈南京信息工程大學(xué)16:2016:40軟集族上的信息代數(shù)系統(tǒng)管雪沖江蘇師范大學(xué)16:4017:00次分?jǐn)?shù)布朗運(yùn)動(dòng)的幾個(gè)結(jié)果劉俊峰南京審計(jì)學(xué)院17:0017:20Nonuniform behavior for differential equations蔣永新河海大學(xué)17:2017:40拓?fù)涠确椒ㄅc無(wú)窮維耦合格點(diǎn)系統(tǒng)的周期解王 超鹽城師范學(xué)院17:4018:00Minimum Monochromatic and Rainbow Subgraph Partition of Graphs Avoiding Forbidden Subgraphs張曉巖南京師范大學(xué)學(xué)術(shù)報(bào)告簡(jiǎn)介報(bào)告人：徐紅梅 單位：河海大學(xué)報(bào)告題目：Global existence and decay rate of solutions of generalized BenjaminBonaMahonyBurgers equations in multidimension.摘要：We study the global existence and decay rates of the Cauchy problem for the generalized BenjaminBonaMahonyBurgers equations in multi dimensional space. By using Fourier analysis, frequency deposition, pserdodifferential operators and energy method, we obtain global existence and optimal L2 convergence rates of the solution.報(bào)告人：楊建斌 單位：河海大學(xué)報(bào)告題目：Random sampling in shift invariant spaces摘要：The set of sampling in a shift invariant space plays an important role in signal processing and has many applications. This talk addresses the problem when some randomly chosen samples $X=\{x_j:j\in J\}$ forms a set of sampling in a shift invariant space. That is, when the inequality of the form $$c_p\|f\|_{L^p(\mathbb R^d)}^p\le \sum_{x_j\in X}|f(x_j)|^p\le C_p\|f\|_{L^p(\mathbb R^d)}^p$$ holds uniformly for all functions $f$ in a shift invariant space, where $c_p$ and $C_p$ are positive constants $(1\le p \le\infty)$. We prove that with overwhelming probability, the above sampling inequality holds for certain pact subsets of the shift invariant space when the sampling size is sufficiently large.報(bào)告人：蔣永新 單位：河海大學(xué)報(bào)告題目：Nonuniform Hyperbolicity behaviors摘要：In this talk I first give the relation between the notions of nonuniform asymptotic stability and admissibility by using appropriate Lyapunov norms. Then I display the robustness of a nonuniform (μ,v) trichotomy in Banach spaces, in the sense that the existence of such a trichotomy for a given linear equation persists under sufficiently small linear perturbations.報(bào)告人：錢江 單位：河海大學(xué)報(bào)告題目：三次樣條函數(shù)空間基底與樣條擬插值研究摘要：基于多元樣條空間的維數(shù)公式, 說(shuō)明了非均勻二元三次樣條空間 維數(shù)與均勻情形一樣. 接著, 借助于光滑余因子協(xié)調(diào)法, 計(jì)算了樣條空間 基函數(shù), 它由兩組具有局部最小支集的樣條函數(shù)組成, 并以支集中每個(gè)三角形胞腔上的10個(gè)點(diǎn)處函數(shù)值表示。 并且計(jì)算出這兩組樣條函數(shù)的B網(wǎng)系數(shù). 然后, 利用由兩組具有局部最小支集的樣條所組成的基函數(shù), 構(gòu)造了一系列非均勻~2型三角剖分上的三次樣條擬插值算子. 這些變差縮減算子由樣條函數(shù) 支集上5個(gè)網(wǎng)格點(diǎn)或中心, 與樣條函數(shù) 支集上5個(gè)網(wǎng)格點(diǎn)處函數(shù)值定義. 其中算子 能保接近最優(yōu)的三次多項(xiàng)式性. 而
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