1 |
산림청, 2008. 재적.중량표(입목 및 원목). 산림청. 대전. pp. 228.
|
2 |
Charles K. Muhairwe, 1994. Tree form and taper variation over time for interior lodgepole pine. Canadian Journal of Forest Research, 24(9): 1904-1913.
DOI
ScienceOn
|
3 |
Newnham, R. 1992. Variable-formtaper functions for four Alberta tree species. Can. J. For. Res. 22: 210-223.
DOI
|
4 |
Goulding, C.J. and Murray, J.C. 1976. Polynomial taper equations that are compatible with tree volume equations. N. Z. J. For. Sci. 5: 313-322.
|
5 |
Kozak, A. 1988. A variable-exponent taper equation. Can. J. For. Res. 18: 1363-1368.
DOI
|
6 |
Kozak, A. 2004. My last words on taper functions. For. Chron. 80: 507-515
|
7 |
Lee, W.K. 1993. Wachstums-und Ertragsmodelle fur Pinus densiflora in der Kangwon-Provinz, Korea. Dissertation, Gottingen.
|
8 |
Demaerschalk, J. 1972. Converting volume equations to compatible taper equations. For. Sci. 18: 241-245.
|
9 |
Max, T.A. and Burkhart, H.E. 1976. Segmented polynomial regression applied to taper equations. For. Sci. 22: 283-289.
|
10 |
Bonnor, G.M. and Boudewyn, P. 1990. Taper-volume equations for major tree species of the Yukon Territory. Forestry Canda Pacific and Yukon Region Information Report BC-X-323. 18pp.
|
11 |
Fang, Z., Borders, B.E. and Bailey, R.L. 2000. Compatible volume-taper models for loblolly and slash pine based on a system with segmented-stem form factors. For. Sci. 46: 1-12.
|
12 |
Biging, G.S 1984. Taper equations for second-growth mixed conifers of Northern California. For. Sci. 30: 1103-1117.
|
13 |
손영모, 이경학, 이우균, 권순덕. 2002. 우리나라 주요 6수종의 수간곡선식. 한국임학회지, 91(2): 213-218.
|
14 |
이경학, 손영모, 정영교, 이우균. 1999. 강원지방소나무의 개체목 수간곡선 및 재적추정시스템. 산림과학논문집 62: 155-166.
|
15 |
이우균, 1994. Spline 함수와 선형방정식을 이용한 수간 및 임분간곡선 모델. 한국임학회지 83(1): 63-74.
|
16 |
Bi, H. 2000. Trigonometric variable-form taper equations for Australian eucalyptus. For. Sci. 46, 397-409.
|