滞后效应及其对SPAC中水流运动影响模型
（1）滞后效应的数学模型：
1）ψ-θ的数学模型：
式中，θ1为转折点的含水量；i为扫描图的序数；θi’,hi’分别为扫描线中的最小含水量的相应的水势；θw（h）为主吸湿线上相应于h的含水量；θd（h）为主脱湿线上相应于h的含水量；θs为饱和含水量。
2）ψ1-E的滞后模型：
式中，θ（t）为水流通量；ψB，ψ1为有效土壤水势和叶水势；R,C为SP系统中水流阻力和水容；t为时间。
（2）滞后效应对SPAC内水流运动的影响：
土壤水分的一维运动方程：
式中，C(h）为比水容量。
黄明斌：滞后效应及其对SPAC中水流运动影响研究评述。水土保持通报，1995,15（4）
{{htmlJSON.LinkResourceFromRepositoryOrCreate}}{{htmlJSON.create}}.
{{htmlJSON.authorshipSubmitted}}
| Title | Author | Date | Journal | Volume(Issue) | Pages | Links | Doi | Operation |
|---|
Authors: {{articleUploading.authors[0]}}, {{articleUploading.authors[1]}}, {{articleUploading.authors[2]}}, et al.
Journal: {{articleUploading.journal}}
Date: {{articleUploading.date}}
Page range: {{articleUploading.pageRange}}
Link: {{articleUploading.link}}
DOI: {{articleUploading.doi}}
The article {{articleUploading.title}} has been uploaded yet.
| Title | Author | Date | Journal | Volume(Issue) | Pages | Links | Doi | Operation |
|---|
Authors: {{articleUploading.authors[0]}}, {{articleUploading.authors[1]}}, {{articleUploading.authors[2]}}, et al.
Journal: {{articleUploading.journal}}
Date: {{articleUploading.date}}
Page range: {{articleUploading.pageRange}}
Link: {{articleUploading.link}}
DOI: {{articleUploading.doi}}
The article {{articleUploading.title}} has been uploaded yet.
{{item.name}}
.
{{item.suffix}}
.{{item.suffix}}
{{htmlJson.LinkRelatedFromRepositoryOrCreate}}. {{htmlJson.CreateNew}}>
