Computer analysis of N. crassa growth curves.
نویسندگان
چکیده
منابع مشابه
MOLECULAR ANALYSIS OF THE SULFUR REGULATORY CIRCUIT OF NEUROSPORA CRASSA
The sulfur regulatory circuit of the filamentous fungus, Neurospora crassa, consists of a set of unlinked structural genes which encode sulfur catabolic and two major regulatory genes which govern their expression. The cys-3 regulatory gene encode a transacting regulatory protein which activates the expression of cys-14 and ars, whereas the other regulatory genes Scon-l and Scon-2 appear to...
متن کاملCurves in Computer Graphics
The only primitive geometric objects that computer graphics hardware typically can draw are points, lines and polygons. Usually there are special mechanisms to draw images, text characters, et cetera, but these are not commonly considered “geometric” since they are not usually transformed by geometric operations like rotation and perspective projection. Obviously it is important that graphics p...
متن کاملAnalysis of Growth Curves in Children After Adenotonsillectomy.
IMPORTANCE Several studies have documented that children gain more weight than expected after adenotonsillectomy. OBJECTIVES To examine patterns of change in weight and stature percentiles in children after adenotonsillectomy and to analyze clinical and demographic correlates of shifts in the growth curve. DESIGN, SETTING, AND PARTICIPANTS In this retrospective medical record review, we stu...
متن کاملAnalysis of growth curves and strategies for altering their shape.
Techniques for fitting longitudinal size-age data are reviewed with emphasis on the biological interpretation of parameters, goodness of fit, comparisons and computational difficulties. Particular attention is paid to the special cases and general form of Richards function, a nonlinear, four-parameter model; to the fourparameter, deterministic growth models derived from the "quadric law of damp...
متن کاملN-covers of Hyperelliptic Curves
For a hyperelliptic curve C of genus g with a divisor class of order n = g + 1, we shall consider an associated covering collection of curves Dδ , each of genus g2. We describe, up to isogeny, the Jacobian of each Dδ via a map from Dδ to C, and two independent maps from Dδ to a curve of genus g(g − 1)/2. For some curves, this allows covering techniques that depend on arithmetic data of number f...
متن کاملذخیره در منابع من
با ذخیره ی این منبع در منابع من، دسترسی به آن را برای استفاده های بعدی آسان تر کنید
ژورنال
عنوان ژورنال: Fungal Genetics Reports
سال: 1986
ISSN: 1941-4765
DOI: 10.4148/1941-4765.1590