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PE EIE[R-Rg RESEARCH ON - HJ Andrews Experimental Forest

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d.o .b. were made at periodic lengths along th e<br />

felled stems. Since this harvest procedure i s<br />

not effective- for estimating cone productio n<br />

(Ovington, Forrest, and Armstrong 1967 ,<br />

Lotan and Jensen 1970), this is not include d<br />

in the study . Biomass values are reported at<br />

700 C. ovendry weights except for bole materials<br />

(stem wood and bark) which are reporte d<br />

at 102° C. ovendry weights .<br />

Stem biomass was calculated by the Smalian<br />

equation, multiplying each volume segment<br />

by the appropriate wood density observed<br />

from the disks . Stem biomass increments wer e<br />

computed as the difference between Smalian<br />

biomass for the years 1969 and 1968 . Similarly,<br />

bark biomass for each bole was deter -<br />

mined by the Smalian difference betwee n<br />

diameters inside and outside bark, using bark<br />

densities for each volume segment . The increment<br />

of living branches was calculated using<br />

estimative ratios (Whittaker and Woodwel l<br />

1968), assuming that relative branch increments<br />

are approximated by relative ste m<br />

wood increments . Branch mortality was computed<br />

by a canopy displacement model<br />

(Madgwick 1968). The computation assume s<br />

a canopy steady state in which the upward<br />

displacement of the envelope of green foliag e<br />

within a stand leaves a wake of dead branche s<br />

that were alive the previous year . The average<br />

displacement of foliage was further assume d<br />

to be the mean height growth of each stand .<br />

Stem mortality was computed from the mortalities<br />

of table 1, in which the biomass o f<br />

dead stems during the mortality period wa s<br />

determined from the basic allometric relation -<br />

ship between stem biomass and d .b.h .<br />

Calculations were based on the equation s<br />

below :<br />

Biomass and growth increments .<br />

H = total stem length (ft )<br />

T = stem length to crown<br />

(lowest living whorl )<br />

d i , d2 , d 3<br />

= diameter inside bark at ground<br />

level, 1 ft, and lowest living<br />

whorl respectively (inch) .<br />

P 1, P2, P3 = wood densities at ground level ,<br />

1 ft, and lowest living whorl<br />

(g/cc) .<br />

k = conversion constant t o<br />

metric = 0 .0772 2<br />

Ar' 1 , Ore, Ara = mean radial growth (inch) at<br />

ground, 1 ft, and crown base.<br />

Ws = biomass (kg) at 102° C<br />

II. Living branches.<br />

AWb = Wb ~ s<br />

Ws<br />

+ new twig biomass<br />

Branch mortality (per tree) = Wb(AH )<br />

T '<br />

where AH . is average height growth for<br />

stand, T' is stem length within the crown<br />

over which branch mortality is observed ,<br />

and Wb is the live branch biomass along<br />

stem portion T' , Wb is total live branc h<br />

biomass of the crown (along stem lengt h<br />

H-T) .<br />

III. Basic allometric equation .<br />

W = k 1 D k 2 , for biomass W and DBH of D ,<br />

and regression constants ,<br />

k 1 and k 2 .<br />

In the case of plot 4 .3 where a clear trend of<br />

stem wood increment with d .b.h . exists, the<br />

plot increment of stem wood was computed<br />

by linear regression over the independent<br />

variable, d .b.h .<br />

I. Stem .<br />

Ws = k[(di + di )P1 + (di + 43) (T - 1)p2<br />

+(d3 + .75 2 ) (H-T-3)ps ]<br />

AWs = W s - Ws- 1 , where Ws- 1 is obtaine d<br />

by substituting<br />

di - 2Ori for di (i = 1,2,3) .<br />

Litter Productio n<br />

Results<br />

Tables 2 and 3 give annual litter productio n<br />

in the six stands over the 4-year period . The<br />

mean annual litter production was 0 .4 6<br />

191

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