鲈鱼Lateolabrax japonicus(C et V)为近岸浅海习见的广盐性鱼类喜栖息河口咸淡水处,亦可生活淡水中。海、淡两种不同盐度和渗透压必然导致肾结构及其功能的变化(M·E勃朗1962;邵炳绪1981)。但对鲈鱼肾脏的显微与亚微结构情况至...鲈鱼Lateolabrax japonicus(C et V)为近岸浅海习见的广盐性鱼类喜栖息河口咸淡水处,亦可生活淡水中。海、淡两种不同盐度和渗透压必然导致肾结构及其功能的变化(M·E勃朗1962;邵炳绪1981)。但对鲈鱼肾脏的显微与亚微结构情况至今未见报道。为此本文分别取用海产和淡养两种不同生境中生长的鲈鱼肾脏,进行光镜和电镜观察、比较,并对其出现的结构变化作了初步研究。展开更多
Fractional energy losses of waves due to wave breaking when passing over a submerged bar are studied systematically using a modified numerical code that is based on the high-order Boussinesq-type equations.The model i...Fractional energy losses of waves due to wave breaking when passing over a submerged bar are studied systematically using a modified numerical code that is based on the high-order Boussinesq-type equations.The model is first tested by the additional experimental data,and the model's capability of simulating the wave transformation over both gentle slope and steep slope is demonstrated.Then,the model's breaking index is replaced and tested.The new breaking index,which is optimized from the several breaking indices,is not sensitive to the spatial grid length and includes the bottom slopes.Numerical tests show that the modified model with the new breaking index is more stable and efficient for the shallow-water wave breaking.Finally,the modified model is used to study the fractional energy losses for the regular waves propagating and breaking over a submerged bar.Our results have revealed that how the nonlinearity and the dispersion of the incident waves as well as the dimensionless bar height(normalized by water depth) dominate the fractional energy losses.It is also found that the bar slope(limited to gentle slopes that less than 1:10) and the dimensionless bar length(normalized by incident wave length) have negligible effects on the fractional energy losses.展开更多
文摘鲈鱼Lateolabrax japonicus(C et V)为近岸浅海习见的广盐性鱼类喜栖息河口咸淡水处,亦可生活淡水中。海、淡两种不同盐度和渗透压必然导致肾结构及其功能的变化(M·E勃朗1962;邵炳绪1981)。但对鲈鱼肾脏的显微与亚微结构情况至今未见报道。为此本文分别取用海产和淡养两种不同生境中生长的鲈鱼肾脏,进行光镜和电镜观察、比较,并对其出现的结构变化作了初步研究。
基金Supported by the National Science Fund for Distinguished Young Scholars (No 40425015)the Knowledge Innovation Programs of the Chinese Academy of Sciences (Nos KZCX1-YW-12 and KZCX2-YW-201)
文摘Fractional energy losses of waves due to wave breaking when passing over a submerged bar are studied systematically using a modified numerical code that is based on the high-order Boussinesq-type equations.The model is first tested by the additional experimental data,and the model's capability of simulating the wave transformation over both gentle slope and steep slope is demonstrated.Then,the model's breaking index is replaced and tested.The new breaking index,which is optimized from the several breaking indices,is not sensitive to the spatial grid length and includes the bottom slopes.Numerical tests show that the modified model with the new breaking index is more stable and efficient for the shallow-water wave breaking.Finally,the modified model is used to study the fractional energy losses for the regular waves propagating and breaking over a submerged bar.Our results have revealed that how the nonlinearity and the dispersion of the incident waves as well as the dimensionless bar height(normalized by water depth) dominate the fractional energy losses.It is also found that the bar slope(limited to gentle slopes that less than 1:10) and the dimensionless bar length(normalized by incident wave length) have negligible effects on the fractional energy losses.