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Synthesis of Acetic Acid on Pd-H_4SiW_(12)O_(40)-Based Catalysts by Direct Oxidation of Ethylene 被引量:2
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作者 Xinping Wang Kegong Fang +1 位作者 jianlu zhang Tianxi Cai 《Journal of Natural Gas Chemistry》 CAS CSCD 2002年第1期51-56,共6页
Synthesis of acetic acid by direct oxidation of ethylene on Pd-H4SiW12O40-based catalysts was studied in a fixed-bed integral reactor and a pulse differential reactor. From the performance of the catalysts with differ... Synthesis of acetic acid by direct oxidation of ethylene on Pd-H4SiW12O40-based catalysts was studied in a fixed-bed integral reactor and a pulse differential reactor. From the performance of the catalysts with different compositions and configurations, it is proposed that acetic acid is predominantly produced via an intermediate of acetaldehyde. This can be easily confirmed by comparing the product distributions in the integral and the differential reactors. The active sites for acetic acid formation are considered to exist mainly at the boundaries between the H4SiW12O40 and the Pd particles. The Pd-based catalysts reduced by H2/N2 have higher activities than those reduced by hydrazine, as explained by the degree of Pd dispersion obtained from the characteristics of hydrogen chemical adsorption. It was found that the Pd-Se-SiW12/SiO2 catalyst with selenium tetrachloride as a precursor was more active than that with potassium selenite, and that the acetic acid yield can be greatly increased by adding a suitable amount of dichloroethane (C2H4C12/C2H4 mole ratio=0.03) to the reactants. 展开更多
关键词 acetic acid synthesis ETHYLENE Pd-H_4SiW_(12)O_(40)/SiO_2 DICHLOROETHANE
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Robot-assisted pancreaticoduodenectomy in situs inversus totalis patient with pancreatic cancer 被引量:1
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作者 jianlu zhang Yu Wang +1 位作者 Surong Hua Junchao Guo 《Journal of Pancreatology》 2023年第1期40-42,共3页
Pancreatic cancer (PC) combined with situs inversus totalis (SIT) is rare, and the treatment strategy is obscure. We report the first patient with PC and SIT who underwent robot-assisted pancreaticoduodenectomy. A 57-... Pancreatic cancer (PC) combined with situs inversus totalis (SIT) is rare, and the treatment strategy is obscure. We report the first patient with PC and SIT who underwent robot-assisted pancreaticoduodenectomy. A 57-year-old male patient presented to our hospital with epigastric pain, nausea, and weight loss over 1 month. Preoperative diagnostic modalities revealed a resectable pancreatic ductal adenocarcinoma at the head and neck junction of the pancreas. The patient also had a rare condition called SIT. Then, the patient underwent Da Vinci robot-assisted pancreaticoduodenectomy (RPD) in our center. After the operation, the patient recovered well without complications. Until now, the patient was followed up 5 months, and the quality of life was well without tumor recurrence or metastasis. To the authors’ knowledge, this is the first RPD for PC in SIT patients. 展开更多
关键词 Pancreatic cancer Rare diseases Situs inversus totalis
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凸弹子球系统的Birkhoff迭代与谱不变性
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作者 张建路 《中国科学:数学》 CSCD 北大核心 2022年第6期649-662,共14页
对于具有光滑边界的凸弹子球映射,本文构造一系列恰当的典则变换使其在近边界区域内转化为一个任意阶可积的表达式.这一可积表达式可以用来揭示凸弹子球系统的谱不变量.
关键词 凸弹子球 生成函数 Birkhoff典则变换 谱不变量 辛扭转映射 Mather理论
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Optimal Transportation for Generalized Lagrangian
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作者 Ji LI jianlu zhang 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2017年第3期857-868,共12页
This paper deals with the optimal transportation for generalized Lagrangian L = L(x, u, t), and considers the following cost function: c(x, y) = inf x(0)=x x(1)=y u∈U∫0^1 L(x(s), u(x(s), s), s)ds, w... This paper deals with the optimal transportation for generalized Lagrangian L = L(x, u, t), and considers the following cost function: c(x, y) = inf x(0)=x x(1)=y u∈U∫0^1 L(x(s), u(x(s), s), s)ds, where U is a control set, and x satisfies the ordinary equation x(s) = f(x(s), u(x(s), s)).It is proved that under the condition that the initial measure μ0 is absolutely continuous w.r.t. the Lebesgue measure, the Monge problem has a solution, and the optimal transport map just walks along the characteristic curves of the corresponding Hamilton-Jacobi equation:Vt(t, x) + sup u∈U = 0,V(0, x) = Φ0(x). 展开更多
关键词 Optimal control Hamilton-Jacobi equation Characteristic curve Viscosity solution Optimal transportation Kantorovich pair Initial transport measure
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