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eps£ºÏµÍ³µÄ¸¡µã£¨Floating-point£©¾«È·¶È  
inf£ºÎÞÏÞ´ó£¬ ÀýÈç1/0  
nan»òNaN£º·ÇÊýÖµ£¨Not a number£©£¬ÀýÈç0/0  
pi£ºÔ²ÖÜÂÊ p£¨= 3.1415926...£©  
realmax£ºÏµÍ³ËùÄܱíʾµÄ×î´óÊýÖµ  
realmin£ºÏµÍ³ËùÄܱíʾµÄ×îСÊýÖµ  
nargin: º¯ÊýµÄÊäÈëÒýÊý¸öÊý  
nargin: º¯ÊýµÄÊä³öÒýÊý¸öÊý  
===============================================

MatlabÈëÃŽ̳Ì--Á÷³Ì¿ØÖÆ

1-2¡¢Öظ´ÃüÁî  
×î¼òµ¥µÄÖØ¸´ÃüÁîÊÇfor«¿È¦£¨for-loop£©£¬Æä»ù±¾ÐÎʽΪ£º  
for ±äÊý = ¾ØÕó£»  
ÔËËãʽ£»  
end  
ÆäÖбäÊýµÄÖµ»á±»ÒÀ´ÎÉ趨Ϊ¾ØÕóµÄÿһÐУ¬À´Ö´Ðнéì¶forºÍendÖ®¼äµÄ  
ÔËËãʽ¡£Òò´Ë£¬ÈôÎÞÒâÍâÇé¿ö£¬ÔËËãʽִÐеĴÎÊý»áµÈì¶¾ØÕóµÄÐÐÊý¡£  
¾ÙÀýÀ´Ëµ£¬ÏÂÁÐÃüÁî»á²úÉúÒ»¸ö³¤¶ÈΪ6µÄµ÷ºÍÊýÁУ¨Harmonic  
sequence£©£º  
x = zeros(1,6); % xÊÇÒ»¸ö16µÄÁã¾ØÕó  
   
for i = 1:6,  
x(i) = 1/i;  
end  
ÔÚÉÏÀýÖУ¬¾ØÕóx×î³õÊÇÒ»¸ö16µÄÁã¾ØÕó£¬ÔÚfor«¿È¦ÖУ¬±äÊýiµÄÖµÒÀ´ÎÊÇ  
1µ½6£¬Òò´Ë¾ØÕóxµÄµÚi¸öÔªËØµÄÖµÒÀ´Î±»ÉèΪ1/i¡£ÎÒÃÇ¿ÉÓ÷ÖÊýÀ´ÏÔʾ´Ë  
ÊýÁУº  
format rat % ʹÓ÷ÖÊýÀ´±íʾÊýÖµ  
disp(x)  
1 1/2 1/3 1/4 1/5 1/6  
for«¿È¦¿ÉÒÔÊǶà²ãµÄ£¬ÏÂÀý²úÉúÒ»¸ö16µÄHilbert¾ØÕóh£¬ÆäÖÐΪ춵Úi  
ÁС¢µÚjÐеÄÔªËØÎª£º  
h = zeros(6);  
for i = 1:6,  
for j = 1:6,  
h(i,j) = 1/(i+j-1);  
end  
end  
disp(h)  
1 1/2 1/3 1/4 1/5 1/6  
1/2 1/3 1/4 1/5 1/6 1/7  
1/3 1/4 1/5 1/6 1/7 1/8  
1/4 1/5 1/6 1/7 1/8 1/9  
1/5 1/6 1/7 1/8 1/9 1/10  
1/6 1/7 1/8 1/9 1/10 1/11  
СÌáʾ£ºÔ¤ÏÈÅäÖþØÕó  
ÔÚÉÏÃæµÄÀý×Ó£¬ÎÒÃÇʹÓÃzerosÀ´Ô¤ÏÈÅäÖã¨Allocate£©ÁËÒ»¸öÊʵ±´óС  
µÄ¾ØÕó¡£Èô²»Ô¤ÏÈÅäÖþØÕ󣬳ÌʽÈÔ¿ÉÖ´ÐУ¬µ«´ËʱMATLABÐèÒª¶¯Ì¬µØÔö  
¼Ó£¨»ò¼õС£©¾ØÕóµÄ´óС£¬Òò¶ø½µµÍ³ÌʽµÄÖ´ÐÐЧÂÊ¡£ËùÒÔÔÚʹÓÃÒ»¸ö¾Ø  
Õóʱ£¬ÈôÄÜÔÚÊÂǰ֪µÀÆä´óС£¬Ôò×îºÃÏÈʹÓÃzeros»òonesµÈÃüÁîÀ´Ô¤ÏÈÅä  
ÖÃËùÐèµÄ¼ÇÒäÌ壨¼´¾ØÕ󣩴óС¡£  
ÔÚÏÂÀýÖУ¬for«¿È¦ÁгöÏÈǰ²úÉúµÄHilbert¾ØÕóµÄÿһÐÐµÄÆ½·½ºÍ£º  
for i = h,  
disp(norm(i)^2); % Ó¡³öÿһÐÐµÄÆ½·½ºÍ  
end  
1299/871  
282/551  
650/2343  
   
524/2933  
559/4431  
831/8801  
ÔÚÉÏÀýÖУ¬Ã¿Ò»´ÎiµÄÖµ¾ÍÊǾØÕóhµÄÒ»ÐУ¬ËùÒÔд³öÀ´µÄÃüÁîÌØ±ð¼ò½à¡£  
ÁîÒ»¸ö³£Óõ½µÄÖØ¸´ÃüÁîÊÇwhile«¿È¦£¬Æä»ù±¾ÐÎʽΪ£º  
while Ìõ¼þʽ£»  
ÔËËãʽ£»  
end  
Ò²¾ÍÊÇ˵£¬Ö»ÒªÌõ¼þʾ³ÉÁ¢£¬ÔËËãʽ¾Í»áÒ»ÔÙ±»Ö´ÐС£ÀýÈçÏÈǰ²úÉúµ÷ºÍ  
ÊýÁеÄÀý×Ó£¬ÎÒÃÇ¿ÉÓÃwhile«¿È¦¸ÄдÈçÏ£º  
x = zeros(1,6); % xÊÇÒ»¸ö16µÄÁã¾ØÕó  
i = 1;  
while i <= 6,  
x(i) = 1/i;  
i = i+1;  
end  
format short  
1-3¡¢Âß¼­ÃüÁî  
×î¼òµ¥µÄÂß¼­ÃüÁîÊÇif, ..., end£¬Æä»ù±¾ÐÎʽΪ£º  
if Ìõ¼þʽ£»  
ÔËËãʽ£»  
end  
if rand(1,1) > 0.5,  
disp('Given random number is greater than 0.5.');  
end  
Given random number is greater than 0.5.  
1-4¡¢¼¯ºÏ¶à¸öÃüÁîì¶Ò»¸öMµµ°¸  
ÈôÒªÒ»´ÎÖ´ÐдóÁ¿µÄMATLABÃüÁ¿É½«ÕâЩÃüÁî´æ·Åì¶Ò»¸ö¸±µµÃûΪmµÄµµ  
°¸£¬²¢ÔÚMATLABÌáʾºÅϼüÈë´Ëµµ°¸µÄÖ÷µµÃû¼´¿É¡£´ËÖÖ°üº¬MATLABÃüÁî  
µÄµµ°¸¶¼ÒÔmΪ¸±µµÃû£¬Òò´Ëͨ³ÆMµµ°¸£¨M-files£©¡£ÀýÈçÒ»¸öÃûΪtest.m  
µÄMµµ°¸£¬°üº¬Ò»Á¬´®µÄMATLABÃüÁÄÇ÷áÖ»ÒªÖ±½Ó¼üÈëtest£¬¼´¿ÉÖ´ÐÐÆä  
Ëù°üº¬µÄÃüÁ  
pwd % ÏÔʾÏÖÔÚµÄĿ¼  
ans =  
   
D:\MATLAB5\bin  
cd c:\data\mlbook % ½øÈëtest.mËùÔÚµÄĿ¼  
type test.m % ÏÔʾtest.mµÄÄÚÈÝ  
% This is my first test M-file.  
% Roger Jang, March 3, 1997  
fprintf('Start of test.m!\n');  
for i = 1:3,  
fprintf('i = %d ---> i^3 = %d\n', i, i^3);  
end  
fprintf('End of test.m!\n');  
test % Ö´ÐÐtest.m  
   
Start of test.m!  
i = 1 ---> i^3 = 1  
i = 2 ---> i^3 = 8  
i = 3 ---> i^3 = 27  
End of test.m!  
СÌáʾ£ºµÚÒ»×¢½âÐУ¨H1 help line£©  
test.mµÄǰÁ½ÐÐÊÇ×¢½â£¬¿ÉÒÔʹ³ÌʽÒ×ì¶Á˽âÓë¹ÜÀí¡£ÌØ±ðҪ˵Ã÷µÄÊÇ£¬  
µÚÒ»×¢½âÐÐͨ³£ÓÃÀ´¼ò¶Ì˵Ã÷´ËMµµ°¸µÄ¹¦ÄÜ£¬ÒÔ±ãlookforÄÜÒԹؼü×ֱȠ 
¶ÔµÄ·½Ê½À´ÕÒ³ö´ËMµµ°¸¡£¾ÙÀýÀ´Ëµ£¬test.mµÄµÚÒ»×¢½âÐаüº¬testÕâ¸ö  
×Ö£¬Òò´ËÈç¹û¼üÈëlookfor  
test£¬MATLAB¼´¿ÉÁгöËùÓÐÔÚµÚÒ»×¢½âÐаüº¬testµÄMµµ°¸£¬Òò¶øtest.m  
Ò²»á±»ÁÐÃûÔÚÄÚ¡£  
ÑϸñÀ´Ëµ£¬Mµµ°¸¿ÉÔÙϸ·ÖΪÃüÁ£¨Scripts£©¼°º¯Êý£¨Functions£©¡£Ç°  
ÊöµÄtest.m¼´ÎªÃüÁ£¬ÆäЧÓúͽ«ÃüÁîÖðÒ»ÊäÈëÍêȫһÑù£¬Òò´ËÈôÔÚÃü  
Á¿ÉÒÔÖ±½ÓʹÓù¤×÷¿Õ¼äµÄ±äÊý£¬¶øÇÒÔÚÃüÁÖÐÉ趨µÄ±äÊý£¬Ò²¶¼ÔÚ  
¹¤×÷¿Õ¼äÖп´µÃµ½¡£º¯ÊýÔòÐèÒªÓõ½ÊäÈëÒýÊý£¨Input  
arguments£©ºÍÊä³öÒýÊý£¨Output  
arguments£©À´´«µÝ×ÊѶ£¬Õâ¾ÍÏñÊÇCÓïÑԵĺ¯Êý£¬»òÊÇFORTRANÓïÑԵĸ±³Ì  
Ðò£¨Subroutines£©¡£¾ÙÀýÀ´Ëµ£¬ÈôÒª¼ÆËãÒ»¸öÕýÕûÊýµÄ½×³Ë  
£¨Factorial£©£¬ÎÒÃÇ¿ÉÒÔдһ¸öÈçϵÄMATLABº¯Êý²¢½«Ö®´æµµì¶fact.m£º  
function output = fact(n)  
% FACT Calculate factorial of a given positive integer.  
output = 1;  
for i = 1:n,  
output = output*i;  
end  
ÆäÖÐfactÊǺ¯ÊýÃû£¬nÊÇÊäÈëÒýÊý£¬outputÊÇÊä³öÒýÊý£¬¶øiÔòÊǴ˺¯ÊýÓà 
µ½µÄÔÝʱ±äÊý¡£ÒªÊ¹Óô˺¯Êý£¬Ö±½Ó¼üÈ뺯ÊýÃû¼°Êʵ±ÊäÈëÒýÊýÖµ¼´¿É£º  
y = fact(5)  
   
y =  
120  
£¨µ±È»£¬ÔÚÖ´ÐÐfact֮ǰ£¬Äã±ØÐëÏȽøÈëfact.mËùÔÚµÄĿ¼¡££©ÔÚÖ´ÐР 
fact(5)ʱ£¬MATLAB»áÌøÈëÒ»¸öϲãµÄÔÝʱ¹¤×÷¿Õ¼ä£¨Temperary  
workspace£©£¬½«±äÊýnµÄÖµÉ趨Ϊ5£¬È»áá½øÐи÷ÏÊýµÄÄÚ²¿ÔËË㣬ËùÓР 
ÄÚ²¿ÔËËãËù²úÉúµÄ±äÊý£¨°üº¬ÊäÈëÒýÊýn¡¢ÔÝʱ±äÊýi£¬ÒÔ¼°Êä³öÒýÊý  
output£©¶¼´æÔÚ´ËÔÝʱ¹¤×÷¿Õ¼äÖС£ÔËËãÍê±ÏáᣬMATLAB»á½«×îááÊä³öÒý  
ÊýoutputµÄÖµÉ趨¸øÉϲãµÄ±äÊýy£¬²¢½«Çå³ý´ËÔÝʱ¹¤×÷¿Õ¼ä¼°ÆäËùº¬µÄËù  
ÓбäÊý¡£»»¾ä»°Ëµ£¬ÔÚºô½Ðº¯Êýʱ£¬ÄãÖ»Äܾ­ÓÉÊäÈëÒýÊýÀ´¿ØÖƺ¯ÊýµÄÊä  
È룬¾­ÓÉÊä³öÒýÊýÀ´µÃµ½º¯ÊýµÄÊä³ö£¬µ«ËùÓеÄÔÝʱ±äÊý¶¼»áËæ×ź¯ÊýµÄ  
½áÊø¶øÏûʧ£¬Äã²¢ÎÞ·¨µÃµ½ËüÃǵÄÖµ¡£  
СÌáʾ£ºÓйؽ׳˺¯Êý  
Ç°Ãæ£¨¼°ááÃæ£©Óõ½µÄ½×³Ëº¯ÊýÖ»ÊÇ´¿´âÓÃÀ´ËµÃ÷MATLABµÄº¯Êý¹ÛÄî¡£Èô  
ʵ¼ÊÒª¼ÆËãÒ»¸öÕýÕûÊýnµÄ½×³Ë£¨¼´n!£©Ê±£¬¿ÉÖ±½Óд³Éprod(1:n)£¬»òÊÇ  
Ö±½Óºô½Ðgammaº¯Êý£ºgamma(n-1)¡£  
MATLABµÄº¯ÊýÒ²¿ÉÒÔÊǵݫ¿Ê½µÄ£¨Recursive£©£¬Ò²¾ÍÊÇ˵£¬Ò»¸öº¯Êý¿ÉÒÔ  
ºô½ÐËü±¾Éí¡£¾ÙÀýÀ´Ëµ£¬n! =  
n*(n-1)!£¬Òò´ËÇ°ÃæµÄ½×³Ëº¯Êý¿ÉÒԸijɵݫ¿Ê½µÄд·¨£º  
function output = fact(n)  
% FACT Calculate factorial of a given positive integer  
recursively.  

if n == 1, % Terminating condition  
output = 1;  
return;  
end  
output = n*fact(n-1);  
ÔÚдһ¸öµÝ«¿º¯Êýʱ£¬Ò»¶¨Òª°üº¬½áÊøÌõ¼þ£¨Terminating  
condition£©£¬·ñÔò´Ëº¯Êý½«»áÒ»ÔÙºô½Ð×Ô¼º£¬ÓÀÔ¶²»»áÍ£Ö¹£¬Ö±µ½µçÄԵĠ 
¼ÇÒäÌå±»ºÄ¾¡ÎªÖ¹¡£ÒÔÉÏÀý¶øÑÔ£¬n==1¼´Âú×ã½áÊøÌõ¼þ£¬´ËʱÎÒÃÇÖ±½Ó½«  
outputÉèΪ1£¬¶ø²»ÔÙºô½Ð´Ëº¯Êý±¾Éí¡£  ·¢ÐÅÈË: alphazhao (×ÓÓð & ÈýЦ), ÐÅÇø: Modelling  
±ê  Ìâ: MatlabÈëÃÅ (3)  
·¢ÐÅÕ¾: Î人°×ÔÆ»Æº×Õ¾ (Fri Dec 10 14:41:49 1999), Õ¾ÄÚÐżþ  
   
·¢ÐÅÈË: Mars (»ìãç•·ÖÐΕÖÜÆÚÈý), ÐÅÇø: MATH  
±ê  Ìâ: MatlabÈëÃŽ̳Ì--Á÷³Ì¿ØÖÆ  
·¢ÐÅÕ¾: Ò»ÍøÉîÇé (Sun Nov 29 17:35:36 1998), תÐÅ  
1-2¡¢Öظ´ÃüÁî  
×î¼òµ¥µÄÖØ¸´ÃüÁîÊÇfor«¿È¦£¨for-loop£©£¬Æä»ù±¾ÐÎʽΪ£º  
for ±äÊý = ¾ØÕó£»  
ÔËËãʽ£»  
end  
ÆäÖбäÊýµÄÖµ»á±»ÒÀ´ÎÉ趨Ϊ¾ØÕóµÄÿһÐУ¬À´Ö´Ðнéì¶forºÍendÖ®¼äµÄ  
ÔËËãʽ¡£Òò´Ë£¬ÈôÎÞÒâÍâÇé¿ö£¬ÔËËãʽִÐеĴÎÊý»áµÈì¶¾ØÕóµÄÐÐÊý¡£  
¾ÙÀýÀ´Ëµ£¬ÏÂÁÐÃüÁî»á²úÉúÒ»¸ö³¤¶ÈΪ6µÄµ÷ºÍÊýÁУ¨Harmonic  
sequence£©£º  
x = zeros(1,6); % xÊÇÒ»¸ö16µÄÁã¾ØÕó  
   
for i = 1:6,  
x(i) = 1/i;  
end  
ÔÚÉÏÀýÖУ¬¾ØÕóx×î³õÊÇÒ»¸ö16µÄÁã¾ØÕó£¬ÔÚfor«¿È¦ÖУ¬±äÊýiµÄÖµÒÀ´ÎÊÇ  
1µ½6£¬Òò´Ë¾ØÕóxµÄµÚi¸öÔªËØµÄÖµÒÀ´Î±»ÉèΪ1/i¡£ÎÒÃÇ¿ÉÓ÷ÖÊýÀ´ÏÔʾ´Ë  
ÊýÁУº  
format rat % ʹÓ÷ÖÊýÀ´±íʾÊýÖµ  
disp(x)  
1 1/2 1/3 1/4 1/5 1/6  
for«¿È¦¿ÉÒÔÊǶà²ãµÄ£¬ÏÂÀý²úÉúÒ»¸ö16µÄHilbert¾ØÕóh£¬ÆäÖÐΪ춵Úi  
ÁС¢µÚjÐеÄÔªËØÎª£º  
h = zeros(6);  
for i = 1:6,  
for j = 1:6,  
h(i,j) = 1/(i+j-1);  
end  
end  
disp(h)  
1 1/2 1/3 1/4 1/5 1/6  
1/2 1/3 1/4 1/5 1/6 1/7  
1/3 1/4 1/5 1/6 1/7 1/8  
1/4 1/5 1/6 1/7 1/8 1/9  
1/5 1/6 1/7 1/8 1/9 1/10  
1/6 1/7 1/8 1/9 1/10 1/11  
СÌáʾ£ºÔ¤ÏÈÅäÖþØÕó  
ÔÚÉÏÃæµÄÀý×Ó£¬ÎÒÃÇʹÓÃzerosÀ´Ô¤ÏÈÅäÖã¨Allocate£©ÁËÒ»¸öÊʵ±´óС  
µÄ¾ØÕó¡£Èô²»Ô¤ÏÈÅäÖþØÕ󣬳ÌʽÈÔ¿ÉÖ´ÐУ¬µ«´ËʱMATLABÐèÒª¶¯Ì¬µØÔö  
¼Ó£¨»ò¼õС£©¾ØÕóµÄ´óС£¬Òò¶ø½µµÍ³ÌʽµÄÖ´ÐÐЧÂÊ¡£ËùÒÔÔÚʹÓÃÒ»¸ö¾Ø  
Õóʱ£¬ÈôÄÜÔÚÊÂǰ֪µÀÆä´óС£¬Ôò×îºÃÏÈʹÓÃzeros»òonesµÈÃüÁîÀ´Ô¤ÏÈÅä  
ÖÃËùÐèµÄ¼ÇÒäÌ壨¼´¾ØÕ󣩴óС¡£  
ÔÚÏÂÀýÖУ¬for«¿È¦ÁгöÏÈǰ²úÉúµÄHilbert¾ØÕóµÄÿһÐÐµÄÆ½·½ºÍ£º  
for i = h,  
disp(norm(i)^2); % Ó¡³öÿһÐÐµÄÆ½·½ºÍ  
end  
1299/871  
282/551  
650/2343  
   
524/2933  
559/4431  
831/8801  
ÔÚÉÏÀýÖУ¬Ã¿Ò»´ÎiµÄÖµ¾ÍÊǾØÕóhµÄÒ»ÐУ¬ËùÒÔд³öÀ´µÄÃüÁîÌØ±ð¼ò½à¡£  
ÁîÒ»¸ö³£Óõ½µÄÖØ¸´ÃüÁîÊÇwhile«¿È¦£¬Æä»ù±¾ÐÎʽΪ£º  
while Ìõ¼þʽ£»  
ÔËËãʽ£»  
end  
Ò²¾ÍÊÇ˵£¬Ö»ÒªÌõ¼þʾ³ÉÁ¢£¬ÔËËãʽ¾Í»áÒ»ÔÙ±»Ö´ÐС£ÀýÈçÏÈǰ²úÉúµ÷ºÍ  
ÊýÁеÄÀý×Ó£¬ÎÒÃÇ¿ÉÓÃwhile«¿È¦¸ÄдÈçÏ£º  
x = zeros(1,6); % xÊÇÒ»¸ö16µÄÁã¾ØÕó  
i = 1;  
while i <= 6,  
x(i) = 1/i;  
i = i+1;  
end  
format short  
1-3¡¢Âß¼­ÃüÁî  
×î¼òµ¥µÄÂß¼­ÃüÁîÊÇif, ..., end£¬Æä»ù±¾ÐÎʽΪ£º  
if Ìõ¼þʽ£»  
ÔËËãʽ£»  
end  
if rand(1,1) > 0.5,  
disp('Given random number is greater than 0.5.');  
end  
Given random number is greater than 0.5.  
1-4¡¢¼¯ºÏ¶à¸öÃüÁîì¶Ò»¸öMµµ°¸  
ÈôÒªÒ»´ÎÖ´ÐдóÁ¿µÄMATLABÃüÁ¿É½«ÕâЩÃüÁî´æ·Åì¶Ò»¸ö¸±µµÃûΪmµÄµµ  
°¸£¬²¢ÔÚMATLABÌáʾºÅϼüÈë´Ëµµ°¸µÄÖ÷µµÃû¼´¿É¡£´ËÖÖ°üº¬MATLABÃüÁî  
µÄµµ°¸¶¼ÒÔmΪ¸±µµÃû£¬Òò´Ëͨ³ÆMµµ°¸£¨M-files£©¡£ÀýÈçÒ»¸öÃûΪtest.m  
µÄMµµ°¸£¬°üº¬Ò»Á¬´®µÄMATLABÃüÁÄÇ÷áÖ»ÒªÖ±½Ó¼üÈëtest£¬¼´¿ÉÖ´ÐÐÆä  
Ëù°üº¬µÄÃüÁ  
pwd % ÏÔʾÏÖÔÚµÄĿ¼  
ans =  
   
D:\MATLAB5\bin  
cd c:\data\mlbook % ½øÈëtest.mËùÔÚµÄĿ¼  
type test.m % ÏÔʾtest.mµÄÄÚÈÝ  
% This is my first test M-file.  
% Roger Jang, March 3, 1997  
fprintf('Start of test.m!\n');  
for i = 1:3,  
fprintf('i = %d ---> i^3 = %d\n', i, i^3);  
end  
fprintf('End of test.m!\n');  
test % Ö´ÐÐtest.m  
   
Start of test.m!  
i = 1 ---> i^3 = 1  
i = 2 ---> i^3 = 8  
i = 3 ---> i^3 = 27  
End of test.m!  
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function output = fact(n)  
% FACT Calculate factorial of a given positive integer.  
output = 1;  
for i = 1:n,  
output = output*i;  
end  
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y =  
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function output = fact(n)  
% FACT Calculate factorial of a given positive integer  
recursively.  

if n == 1, % Terminating condition  
output = 1;  
return;  
end  
output = n*fact(n-1);  
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[ Last edited by ljp7602 on 2006-6-20 at 16:21 ]
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