目的:探讨“虚拟病区”对非内分泌科住院2型糖尿病(Diabetes mellitus type 2,T2DM)患者的影响。方法:选取我院2021年1月至2021年12月期间600例非内分泌科住院T2DM患者作为研究对象。按照计算机分组法分为对照组(299例)和观察组(301例)...目的:探讨“虚拟病区”对非内分泌科住院2型糖尿病(Diabetes mellitus type 2,T2DM)患者的影响。方法:选取我院2021年1月至2021年12月期间600例非内分泌科住院T2DM患者作为研究对象。按照计算机分组法分为对照组(299例)和观察组(301例)。对照组给予传统血糖管理干预;观察组给予虚拟病区干预。观察两组血糖水平、血糖波动情况以及自我管理水平。结果:观察组糖化血红蛋白(Glycosylated hemoglobin,GHb)、空腹血糖(Fasting plasma glucose,FPG)、餐后两小时血糖(Blood sugar two hours after meal,2hPG)水平均低于对照组(P<0.05);出院时,观察组血糖均值(Mean blood sugar,MBG)、平均血糖波动幅度(Average blood sugar fluctuation range,MAGE)以及血糖标准差(Standard deviation of blood glucose,SDBG)均低于对照组(P<0.05);观察组自我管理水平各维度得分均高于对照组(P<0.05)。结论:虚拟病区应用于非内分泌科住院T2DM患者调节患者自我管理能力,改善血糖波动情况,进而更好的控制血糖。展开更多
This paper discusses a fictitious domain method for the linear Dirichlet problem and its applications to the generalized Stokes problem. This method treats Dirichlet boundary condit ion via a Lagrange multiplier tec...This paper discusses a fictitious domain method for the linear Dirichlet problem and its applications to the generalized Stokes problem. This method treats Dirichlet boundary condit ion via a Lagrange multiplier technique and is well suited to the no-slip bound ary condition in viscous flow problems. In order to improve the accuracy of solu tions, meshes are refined according to the a posteriori error estimate. The mini -element discretization is applied to solve the generalized Stokes problem. Fin ally, some numerical results to validate this method are presented for partial d ifferential equations with Dirichlet boundary condition.展开更多
文摘This paper discusses a fictitious domain method for the linear Dirichlet problem and its applications to the generalized Stokes problem. This method treats Dirichlet boundary condit ion via a Lagrange multiplier technique and is well suited to the no-slip bound ary condition in viscous flow problems. In order to improve the accuracy of solu tions, meshes are refined according to the a posteriori error estimate. The mini -element discretization is applied to solve the generalized Stokes problem. Fin ally, some numerical results to validate this method are presented for partial d ifferential equations with Dirichlet boundary condition.
