我和我的朋友必须在C＃中编写程序来计算牛顿的迭代并使用我朋友编写的特殊ASM lib。库是可行的，因为我们在c main函数中运行这个asm代码，我们得到了所有点来绘制Newton的分形。但是当我想要在C＃中运行函数时，我得到了表中的结果，当我想将此结果写入文件程序退出时，代码为-1073740791（0xc0000409），并且在文件中我有例如10000点或20000点（来自170476），当我想要从170076到170476的写号码有效..我不知道为什么会这样。内存或堆栈有些问题？
Dll导入：
[DllImport(@"Dll_ASM.dll", CallingConvention = CallingConvention.Cdecl)]
static extern void countPointsInAsm(double[] PolynomialCoefficient, double[] fromIntervals, double[] toIntervals, double[] TableOfPixels);
在任何CallingConvention中都是一样的。
这是算法：
在C：
#define PIXELSWIDTH 436
#define PIXELSHEIGHT 391
#define TABLELENGTH 170476
typedef struct
{
double real;
double imaginary;
} Complex;
Complex Add(Complex a, Complex b)
{
Complex result_complex;
result_complex.real = a.real + b.real;
result_complex.imaginary = a.imaginary + b.imaginary;
return result_complex;
}
Complex AddDouble(double a, Complex b)
{
Complex result_complex;
result_complex.real = a + b.real;
result_complex.imaginary = b.imaginary;
return result_complex;
}
Complex Sub(Complex a, Complex b)
{
Complex result_complex;
result_complex.real = a.real - b.real;
result_complex.imaginary = a.imaginary - b.imaginary;
return result_complex;
}
Complex Mul(Complex a, Complex b)
{
Complex result_complex;
result_complex.real = a.real*b.real - a.imaginary*b.imaginary;
result_complex.imaginary = a.real*b.imaginary + a.imaginary*b.real;
return result_complex;
}
Complex Div(Complex a, Complex b)
{
Complex result_complex;
result_complex.real = (a.real*b.real + a.imaginary*b.imaginary) / (b.real*b.real + b.imaginary*b.imaginary);
result_complex.imaginary = (a.imaginary*b.real - a.real*b.imaginary) / (b.real*b.real + b.imaginary*b.imaginary);
return result_complex;
}
double Abs(Complex z)
{
double result = sqrt((z.real*z.real) + (z.imaginary*z.imaginary));
return result;
}
int* CountPointsInC(double PolynomialCoefficients[10], double Intervals[2][2])
{
int counter = 0;
int iterations = 0;
int max_iterations = 1000;
double DerivativeCoefficients[9];
Complex z;
Complex zp;
Complex polynomial_value;
Complex derivative_value;
int* result_table = (int*)malloc(sizeof(int)*TABLELENGTH);
for (int j = 0; j < PIXELSHEIGHT; j++)
{
for (int k = 0; k < PIXELSWIDTH; k++)
{
iterations = 0;
z.real = (Intervals[0][0] + k*((Intervals[1][0] - Intervals[0][0]) / 436));
z.imaginary = (Intervals[0][1] + j*((Intervals[1][1] - Intervals[0][1]) / 391));
for (int i = 0; i < 9; i++)
{
DerivativeCoefficients[i] = PolynomialCoefficients[i + 1] * (i + 1);
};
do
{
polynomial_value.real = PolynomialCoefficients[9];
polynomial_value.imaginary = 0;
derivative_value.real = DerivativeCoefficients[8];
derivative_value.imaginary = 0;
for (int i = 8; i >= 0; i--)
{
polynomial_value = AddDouble(PolynomialCoefficients[i], Mul(polynomial_value, z));
}
for (int i = 7; i >= 0; i--)
{
derivative_value = AddDouble(DerivativeCoefficients[i], Mul(derivative_value, z));
}
iterations += 1;
zp = z;
z = Sub(z, (Div(polynomial_value, derivative_value)));
} while ((Abs(Sub(z, zp)) >= 0.01) && (iterations < max_iterations));
result_table[counter] = iterations;
counter++;
}
}
return result_table;
}
汇编语言类似：
.data
aReal REAL8 ?
bReal REAL8 ?
realResult REAL8 ?
aImaginary REAL8 ?
bImaginary REAL8 ?
imaginaryResult REAL8 ?
doubleNumber REAL8 ?
sqrtResult REAL8 ?
zReal REAL8 ?
zImaginary REAL8 ?
zpReal REAL8 ?
zpImaginary REAL8 ?
polynomialValueReal REAL8 ?
polynomialValueImaginary REAL8 ?
derivativeValueReal REAL8 ?
derivativeValueImaginary REAL8 ?
counter REAL4 0.0
iterations REAL4 1.0
maxIterations REAL4 1000.0
k dq 0
j dq 0
whileCondition REAL8 0.01
derivativeCoefficients REAL8 9 dup(?)
.code
addComplex PROC
; adding real part
fld aReal ; load aReal into st0
fadd bReal ; aReal + bReal into st0
fstp realResult ; store into realResult
; adding imaginary part
fld aImaginary ; load aImaginary into st0
fadd bImaginary ; aImaginary + bImaginary into st0
fstp imaginaryResult ; store into imaginaryResult
addComplex ENDP
addDouble PROC
; adding real part
fld aReal ; load aReal into st0
fadd doubleNumber ; aReal + doubleNumber into st0
fstp realResult ; store into realResult
; adding imaginary part
fld aImaginary ; load aImaginary into st0
fstp imaginaryResult ; store into imaginaryResult
ret
addDouble ENDP
subComplex PROC
; subtracting real part
fld aReal ; load aReal into st0
fsub bReal ; aReal - bReal into st0
fstp realResult ; store into realResult
; subtracting imaginary part
fld aImaginary ; load aImaginary into st0
fsub bImaginary ; aImaginary - bImaginary into st0
fstp imaginaryResult ; store into imaginaryResult
ret
subComplex ENDP
mulComplex PROC
; multing real part
fld aReal ; load aReal into st0
fmul bReal ; aReal * bReal into st0
fld aImaginary ; load aImaginary into st0 and aReal * bReal into st1
fmul bImaginary ; aImaginary * bImaginary into st0
fsub st(1), st(0) ; aReal * bReal - aImaginary * bImaginary into st 0
fxch st(1) ; swap st1 with st0
fstp realResult ; store into realResult
; multing imaginary part
fld aReal ; load aReal into st0
fmul bImaginary ; aReal * bImaginary into st0
fld aImaginary ; load aImaginary into st0 and aReal * bImaginary into st1
fmul bReal ; aImaginary * bReal into st0
fadd st(0), st(1) ; aReal * bImaginary + aImaginary * bReal into st 0
fstp imaginaryResult ; store into imaginaryResult
ret
mulComplex ENDP
divComplex PROC
; diving real part
fld aReal ; load aReal into st0
fmul bReal ; aReal * bReal into st0
fld aImaginary ; load aImaginary into st0 and aReal * bReal into st1
fmul bImaginary ; aImaginary * bImaginary into st0
fadd st(0), st(1) ; aReal * bReal + aImaginary * bImaginary into st0
fld bReal ; load bReal into st0
fmul bReal ; bReal * bReal into st0
fld bImaginary ; load bImaginary into st0
fmul bImaginary ; bImaginary * bImaginary into st0
fadd st(0), st(1) ; bReal * bReal + bImaginary * bImaginary into st0
fdiv st(2), st(0) ; aReal * bReal + aImaginary * bImaginary / bReal * bReal + bImaginary * bImaginary into st0
fxch st(2) ; swap st2 with st0
fstp realResult ; store into realResult
; diving imaginary part
fld aImaginary ; load aImaginary into st0
fmul bReal ; aImaginary * bReal into st0
fld aReal ; load aImaginary into st0 and aImaginary * bReal into st1
fmul bImaginary ; aReal * bImaginary into st5
fsub st(1), st(0) ; aImaginary * bReal - aReal * bImaginary into st1
fxch st(1) ; swap st1 with st0
fld bReal ; load bReal into st0
fmul bReal ; bReal * bReal into st0
fld bImaginary ; load bImaginary into st0
fmul bImaginary ; bImaginary * bImaginary into st0
fadd st(0), st(1) ; bReal * bReal + bImaginary * bImaginary into st0
fdiv st(2), st(0) ; aImaginary * bReal - aReal * bImaginary / bReal * bReal + bImaginary * bImaginary into st2
fxch st(2) ; swap st2 with st0
fstp imaginaryResult ; store into imaginaryResult
ret
divComplex ENDP
absComplex PROC
fld aReal ; load aReal into st0
fmul aReal ; aReal * aReal into st0
fld aImaginary ; load aImaginary into st0 and aImaginary * bImaginary in3to st1
fmul aImaginary ; aImaginary * aImaginary into st0
fadd st(0), st(1) ; aReal * aReal + aImaginary * aImaginary into st0
fsqrt ; compute square root and store to st0
fstp sqrtResult ; store into sqrtResult
ret
absComplex ENDP
countPointsInAsm PROC
mov R13, RCX ; save pointer to PolynomialCoefficients table into R13
mov R14, RDX ; save pointer to "fromTable" into R14
mov R15, R8 ; save pointer to "toTable" into R15
mov RBX, R13 ; pointer to PolynomialCoefficients to RBX
mov RCX, 9 ; set loop counter
lea RAX, derivativeCoefficients ; pointer to derivativeCoefficients to RAX
xor RDI, RDI ; zero into RDI
derivativeCoefficientsLoop:
fld REAL8 ptr[RBX+8] ; load PolynomialCoefficients[i + 1]
fmul iterations ; PolynomialCoefficients[i + 1] * (i + 1);
fstp REAL8 ptr[RAX+RDI]
mov R12, [RAX+RDI]
fld iterations ; iterations to st(0)
fld1 ; 1 to st(0) and iterations to st(1)
faddp ; iterations + 1
fstp iterations
add RDI, 8
add RBX, 8
loop derivativeCoefficientsLoop
xor RDI, RDI ; zero into RDI
mov RCX, 391 ; set outer loop counter
mainOuterLoop:
push RCX
mov RCX, 436 ; set inner loop counter
mainInnerLoop:
fld REAL8 ptr[R15] ; load Interval[1][0]
fsub REAL8 ptr[R14] ; Interval[1][0] - Interval[0][0]
fmul k ; k*(Interval[1][0] - Interval[0][0])
push k
mov k, 436
fdiv k ; k*(Interval[1][0] - Interval[0][0])/436
pop k
fadd REAL8 ptr[R14] ; Interval[0][0] + k*(Interval[1][0] - Interval[0][0])/436
fstp zReal
fld REAL8 ptr[R14+8] ; load Interval[1][1]
fsub REAL8 ptr[R15+8] ; Interval[1][1] - Interval[0][1]
fmul j ; j*(Interval[1][1] - Interval[0][1])
push j
mov j, 391
fdiv j ; j*(Interval[1][1] - Interval[0][1])/391
pop j
fadd REAL8 ptr[R15+8] ; Interval[1][1] + j*(Interval[0][1] - Interval[1][1])/391
fstp zImaginary
mov iterations, 0 ; zero into iterations
doWhileLoop:
fld REAL8 ptr[R13+72] ; load PolynomialCoefficients[9]
fstp polynomialValueReal ; store into polynomialValueReal
mov polynomialValueImaginary, 0 ; zero into polynomialValueImaginary
lea RAX, derivativeCoefficients ; pointer to derivativeCoefficients to RAX
fld REAL8 ptr[RAX+64] ; load derivativeCoefficients[8]
fstp derivativeValueReal ; store into derivativeValueReal
mov derivativeValueImaginary, 0 ; zero into derivativeValueImaginary
push RCX
mov RCX, 9 ; set polynomialValueLoop counter
polynomialValueLoop:
fld polynomialValueReal ; load polynomialValueReal
fstp aReal ; store into aReal
fld polynomialValueImaginary ; load polynomialValueImaginary
fstp aImaginary ; store into aImaginary
fld zReal ; load zReal
fstp bReal ; store into bReal
fld zImaginary ; load zImaginary
fstp bImaginary ; store into bImaginary
call mulComplex ; Mul(polynomial_value, z)
fld realResult ; load realResult
fstp aReal ; store into aReal
fld imaginaryResult ; load imaginaryResult
fstp aImaginary ; store into aImaginary
mov RBX, RCX ; loop counter to RBX
dec RBX
imul RBX, 8 ; memory locations of PolynomialCoefficients[i-1]
fld REAL8 ptr[R13+RBX] ; load PolynomialCoefficients[i-1]
fstp doubleNumber ; store into aReal
call addDouble ; AddDouble(PolynomialCoefficients[i-1], Mul(polynomial_value, z))
fld realResult ; load realResult
fstp polynomialValueReal ; store into polynomialValueReal
fld imaginaryResult ; load imaginaryResult
fstp polynomialValueImaginary ; store into polynomialValueImaginary
finit
DEC RCX
CMP RCX, 0
JNE polynomialValueLoop
mov RCX, 8 ; set derivativeValueLoop counter
derivativeValueLoop:
fld derivativeValueReal ; load derivativeValueReal
fstp aReal ; store into aReal
fld derivativeValueImaginary ; load derivativeValueImaginary
fstp aImaginary ; store into aImaginary
fld zReal ; load zReal
fstp bReal ; store into bReal
fld zImaginary ; load zImaginary
fstp bImaginary ; store into bImaginary
call mulComplex ; Mul(derivative_value, z)
fld realResult ; load realResult
fstp aReal ; store into aReal
fld imaginaryResult ; load imaginaryResult
fstp aImaginary ; store into aImaginary
mov RBX, RCX ; loop counter to RBX
dec RBX
imul RBX, 8 ; memory locations of DerivativeCoefficients[i-1]
fld REAL8 ptr[RAX+RBX] ; load DerivativeCoefficients[i-1]
fstp doubleNumber ; store into aReal
call addDouble ; AddDouble(DerivativeCoefficients[i-1], Mul(derivative_value, z))
fld realResult ; load realResult
fstp derivativeValueReal ; store into polynomialValueReal
fld imaginaryResult ; load imaginaryResult
fstp derivativeValueImaginary ; store into polynomialValueImaginary
finit
DEC RCX
CMP RCX, 0
JNE derivativeValueLoop
pop RCX
fld1 ; load 1
fadd iterations ; iterations + 1
fstp iterations ; store into iterations
fld zReal ; load zReal
fstp zpReal ; store into zpReal
fld zImaginary ; load zImaginary
fstp zpImaginary ; store into zpImaginary
fld polynomialValueReal ; load polynomialValueReal
fstp aReal ; store into aReal
fld polynomialValueImaginary ; load polynomialValueImaginary
fstp aImaginary ; store into aImaginary
fld derivativeValueReal ; load derivativeValueReal
fstp bReal ; store into bReal
fld derivativeValueImaginary ; load derivativeValueImaginary
fstp bImaginary ; store into bImaginary
call divComplex ; Div(polynomial_value, derivative_value)
fld realResult ; load realResult
fstp bReal ; store into bReal
fld imaginaryResult ; load imaginaryResult
fstp bImaginary ; store into bImaginary
fld zReal ; load zReal
fstp aReal ; store into aReal
fld zImaginary ; load zImaginary
fstp aImaginary ; store into aImaginary
call subComplex ; Sub(z, (Div(polynomial_value, derivative_value)))
fld realResult ; load realResult
fstp zReal ; store into zReal
fld imaginaryResult ; load imaginaryResult
fstp zImaginary ; store into zImaginary
fld zReal ; load zReal
fstp aReal ; store into aReal
fld zImaginary ; load zImaginary
fstp aImaginary ; store into aImaginary
fld zpReal ; load zpReal
fstp bReal ; store into bReal
fld zpImaginary ; load zpImaginary
fstp bImaginary ; store into bImaginary
call subComplex ; Sub(z, zp)
fld realResult ; load realResult
fstp aReal ; store into aReal
fld imaginaryResult ; load imaginaryResult
fstp aImaginary ; store into aImaginary
call absComplex ; (Abs(Sub(z, zp))
finit
fld sqrtResult ; load sqrtResult
fcomp whileCondition ; compare sqrtResult with 0.01
fstsw AX
sahf
jb toEnd; if sqrtResult < 0.01 end doWhileLoop
fld iterations ; load iterations as int
fcomp maxiterations ; compare iterations with maxiterations
fstsw AX
sahf
jb doWhileLoop ; if iterations >= maxiterations end doWhileLoop
toEnd:
fld iterations ; load iterations
mov RAX, R9 ; pointer to resultTable to RAX
fstp REAL8 ptr[RAX+RDI] ; add iterations to resultTable: result_table[counter] = iterations
add RDI, 8
fld1 ; load 1
fadd counter ; counter + 1
fstp counter ; store into counter
inc k
dec RCX
cmp RCX, 0
JNE mainInnerLoop
inc j
mov k, 0
pop RCX
dec RCX
cmp RCX, 0
JNE mainOuterLoop
ret
countPointsInAsm ENDP
end
我想我无法减少代码大小。 我们之前遇到FPU堆栈的问题，因为寄存器溢出但使用了清除：＆＃39; finit＆＃39;帮助
答案 0 :(得分：1)
每个调用约定都要求您必须按下要在功能中更改的CPU寄存器。你做到了吗？我无法在您的asm代码开头看到推送说明，并在结尾处看到弹出说明。您可以安全地使用eax / rax和其他一些，但不是全部。请参阅C调用约定的文档以查看完整列表。
更新：我发现这篇关于64位代码寄存器的MSDN文章。您必须手动推送标记为被调用者已保存的所有寄存器。 https://msdn.microsoft.com/en-us/library/6t169e9c.aspx