消化不良的

Objective:To observe the clinical effect of decoction and cisapride on functional dyspepsia.

目的：观察四磨汤和西沙必利治疗功能性消化不良的疗效。

Objective: To investigate the influence of schizophrenia on the functional dyspepsia.

目的 探讨精神分裂症对功能性消化不良的影响。

Objective To investigate the relation between psychological factors and functional dyspepsia .

目的 探讨精神心理因素与功能性消化不良的关系。

To reduce the incidence of dyspepsia in children, it is necessary to pay attention to the following

要减少小儿消化不良的发生，就要注意以下几个方面

objective: to evaluate the effects of various treatment on patients with functional dyspepsia.

目的： 探讨单独应用抗抑郁药治疗功能性消化不良的疗效及安全性。

Objective: To evaluate the efficacy of Lacidophilin tablets in treatment of functional dyspepsia.

目的：评价乳酸菌素片治疗功能性消化不良的效果。

AIM: To evaluate the clinical efficacy and safety of mosapride in treating functional dyspepsia.

目的：观察莫沙必利治疗功能性消化不良的有效性及安全性。

Objective To explore the relationship between social psychological factors and non-ulcer dyspepsia.

目的 探讨心理应激因素与非溃疡性消化不良的关系。

Objective To evaluated the clinical efficacy and safety of metoclopramide in the treatment of functional dyspepsia.

目的 评价胃复安治疗功能性消化不良的疗效和安全性。

Because digestive juice exudation of hyperpyrexia patients reduces,and all kinds energy of digestive enzyme declines,at this time they are inadvisable to eat high-protein,indigested eggs,they only eat some insipid diet,or else it will bring in abdominal distention,laxness and such symptom of indigestion and so on,and not beneficial to get well.

病人发高烧时，不要为了补充营养而给患者吃鸡蛋，因高热病人消化液分泌减少，各种消化酶的活力下降，此时不宜吃高蛋白、难消化的鸡蛋，只能吃些清淡的饮食，否则会引起腹胀、腹泻等消化不良的症状，不利康复。

The absorption and distribution of chromium were studied in ryeusing nutrient culture technique and pot experiment.

采用不同浓度K2CrO4(0，0.4，0.8和1.2 mmol/L)的Hoagland营养液处理黑麦幼苗，测定铬在黑麦体内的亚细胞分布、铬化学形态及不同部位的积累。

By analyzing theory foundation of mathematical morphology in the digital image processing, researching morphology arithmetic of the binary Image, discussing two basic forms for the least structure element: dilation and erosion.

通过分析数学形态学在图像中的理论基础，研究二值图像的形态分析算法，探讨最小结构元素的两种基本形态：膨胀和腐蚀；分析了数学形态学复杂算法的基本原理，把数学形态学的部分并行处理理念引入到家实际应用中。