Some problems connect ed with production of new light-weight filler type are considered for sandwich layers. Constructively, the filler is the folded structure that can be developed on a plane. This feature makes it...Some problems connect ed with production of new light-weight filler type are considered for sandwich layers. Constructively, the filler is the folded structure that can be developed on a plane. This feature makes it possible to produce the filler by isometric t ransformation of thin sheet through local bending without material stretching.Th e main difficulty is that the bending must be carried out along all lines of com plex-shaped marking-out at a time. The problem of shaping can be solved by use of the original shaping device that can be transformed in operation. The herein -presented technology of production makes it possible to fabricate parts with d eep relief using a wide gamut of different materials even as the thin-sheet met al alloys and paper.展开更多
讨论多角形域上椭圆混合边值问题Δu=finΩ,u=0onΓ1, u n=0onΓ2,的正则性,这里边界Γ=Γ1+Γ2,且Γ1有正测度.若f∈L2(Ω),则解u∈Hρ(Ω),ρ=1+min(12α0,1β0)-ε,ε>0,其中α0π是Γ1与Γ2的所有交接点处的最大内角,而β0π是Γ...讨论多角形域上椭圆混合边值问题Δu=finΩ,u=0onΓ1, u n=0onΓ2,的正则性,这里边界Γ=Γ1+Γ2,且Γ1有正测度.若f∈L2(Ω),则解u∈Hρ(Ω),ρ=1+min(12α0,1β0)-ε,ε>0,其中α0π是Γ1与Γ2的所有交接点处的最大内角,而β0π是Γ1内或Γ2内角点处的最大内角.展开更多
文摘Some problems connect ed with production of new light-weight filler type are considered for sandwich layers. Constructively, the filler is the folded structure that can be developed on a plane. This feature makes it possible to produce the filler by isometric t ransformation of thin sheet through local bending without material stretching.Th e main difficulty is that the bending must be carried out along all lines of com plex-shaped marking-out at a time. The problem of shaping can be solved by use of the original shaping device that can be transformed in operation. The herein -presented technology of production makes it possible to fabricate parts with d eep relief using a wide gamut of different materials even as the thin-sheet met al alloys and paper.
文摘讨论多角形域上椭圆混合边值问题Δu=finΩ,u=0onΓ1, u n=0onΓ2,的正则性,这里边界Γ=Γ1+Γ2,且Γ1有正测度.若f∈L2(Ω),则解u∈Hρ(Ω),ρ=1+min(12α0,1β0)-ε,ε>0,其中α0π是Γ1与Γ2的所有交接点处的最大内角,而β0π是Γ1内或Γ2内角点处的最大内角.
