如何將加載項安裝到Excel的自動化加載項列表中？

我有一個C＃類庫項目的自動化加載項，我已經創建了一個Visual Studio設置項目。如何將加載項安裝到Excel的自動化加載項列表中？

當我運行安裝程序時，我希望加載項出現在Excel自動化插件列表（工具 - >加載項 - >自動化加載項）中，以便我可以直接將其包含在我的Excel應用程序中。

我該怎麼辦？

我在此處鏈接http://dreamincode.net/forums/showtopic58021.htm後創建了一個安裝項目，但該加載項未出現在自動化加載項列表中。

我在這裏錯過了什麼嗎？

2010-01-22 Sandy

的鏈接來選擇你的問題點，一般一篇關於使用Visual Studio的部署工具。如果指定了您正在使用的Excel和Visual Studio的版本（以及您需要向後兼容哪些版本的Excel），它可以幫助您獲得更好的答案。另外，建議您閱讀C＃for Excel 2007中的Excel加載項基本教程：http://support.microsoft.com/kb/302901 – BillW 2010-01-22 07:46:40

我正在使用VS 2008和Excel 2003.另外，我的自動插件調用web - 代碼中的服務。我希望那裏有一些依賴性沒有得到照顧。 – Sandy 2010-01-22 08:33:34

嗨，建議你添加標籤「網絡服務」，「excel」，「辦公自動化」到你的消息。祝你好運， – BillW 2010-01-22 09:28:22

項目屬性 - >調試 - >啓用Visual Studio中運行它，你會發現插件後，託管進程可在Excel

using System; 
using System.Collections.Generic; 
using System.Linq; 
using System.Text; 
using System.Runtime.InteropServices; 
using Microsoft.Win32; 

namespace LongAddin 
{ 
    [ClassInterface(ClassInterfaceType.AutoDual)] 
    [ComVisible(true)] 
    public class Functions 
    { 
     public Functions() 
     { 
     } 

     //cumulative normal distribution function 
     private double CND(double X) 
     { 
      double L = 0.0; 
      double K = 0.0; 
      double dCND = 0.0; 
      const double a1 = 0.31938153; 
      const double a2 = -0.356563782; 
      const double a3 = 1.781477937; 
      const double a4 = -1.821255978; 
      const double a5 = 1.330274429; 
      L = Math.Abs(X); 
      K = 1.0/(1.0 + 0.2316419 * L); 
      dCND = 1.0 - 1.0/Math.Sqrt(2 * Convert.ToDouble(Math.PI.ToString())) * 
       Math.Exp(-L * L/2.0) * (a1 * K + a2 * K * K + a3 * Math.Pow(K, 3.0) + 
       a4 * Math.Pow(K, 4.0) + a5 * Math.Pow(K, 5.0)); 

      if (X < 0) 
      { 
       return 1.0 - dCND; 
      } 
      else 
      { 
       return dCND; 
      } 
     } 

     //function phi 
     private double phi(double x) 
     { 
      double phi = 0.0; 

      phi = Math.Exp(-x * x/2)/Math.Sqrt(2 * Math.PI); 
      return phi; 
     } 

     //implied volatility using Newton-Raphson method 
     public double blsimpvCall(double Price, double Strike, double Rate, double Time, double Value, double Yield) 
     { 
      const double ACCURACY = 1.0e-6; 

      double ComputedVolatility = Math.Pow(Math.Abs(Math.Log(Price/Strike) + Rate * Time) * 2/Time, 0.5); // initial value of volatility 
      double ComputedValue = blsCall(Price, Strike, Rate, Time, ComputedVolatility, Yield); 
      double Vega = blsvega(Price, Strike, Rate, Time, ComputedVolatility, Yield); 

      while (Math.Abs(Value - ComputedValue) > ACCURACY) 
      { 
       ComputedVolatility = ComputedVolatility - ((ComputedValue - Value)/Vega); 
       ComputedValue = blsCall(Price, Strike, Rate, Time, ComputedVolatility, Yield); 
       Vega = blsvega(Price, Strike, Rate, Time, ComputedVolatility, Yield); 
      } 

      return ComputedVolatility; 
     } 
     public double blsimpvPut(double Price, double Strike, double Rate, double Time, double Value, double Yield) 
     { 
      const double ACCURACY = 1.0e-6; 

      double ComputedVolatility = Math.Pow(Math.Abs(Math.Log(Price/Strike) + Rate * Time) * 2/Time, 0.5); // initial value of volatility 
      double ComputedValue = blsPut(Price, Strike, Rate, Time, ComputedVolatility, Yield); 
      double Vega = blsvega(Price, Strike, Rate, Time, ComputedVolatility, Yield); 

      while (Math.Abs(Value - ComputedValue) > ACCURACY) 
      { 
       ComputedVolatility = ComputedVolatility - ((ComputedValue - Value)/Vega); 
       ComputedValue = blsPut(Price, Strike, Rate, Time, ComputedVolatility, Yield); 
       Vega = blsvega(Price, Strike, Rate, Time, ComputedVolatility, Yield); 
      } 

      return ComputedVolatility; 
     } 
     //Call pricer 
     public double blsCall(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double Call = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      Call = Price * Math.Exp(-Yield * Time) * CND(d1) - Strike * Math.Exp(-Rate * Time) * CND(d2); 
      return Call; 
     } 

     //Put pricer 
     public double blsPut(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double Put = 0.0; 


      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      Put = Strike * Math.Exp(-Rate * Time) * CND(-d2) - Price * Math.Exp(-Yield * Time) * CND(-d1); 
      return Put; 
     } 

     //delta for Call 
     public double blsdeltaCall(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 

      return Math.Exp(-Yield * Time) * CND(d1); 
     } 

     //delta for Put 
     public double blsdeltaPut(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 

      return Math.Exp(-Yield * Time) * CND(d1) - 1; 
     } 

     //gamma is the same for Put and Call 
     public double blsgamma(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 

      return Math.Exp(-Yield * Time) * phi(d1)/(Price * Volatility * Math.Sqrt(Time)); 
     } 

     //vega is the same for Put and Call 
     public double blsvega(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      return Price * Math.Exp(-Yield * Time) * phi(d1) * Math.Sqrt(Time); 
     } 

     //theta for Call 
     public double blsthetaCall(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      return -Math.Exp(-Yield * Time) * Price * phi(d1) * Volatility/(2 * Math.Sqrt(Time)) - Rate * Strike * Math.Exp(-Rate * Time) * CND(d2) + Yield * Price * Math.Exp(-Yield * Time) * CND(d1); 
     } 

     //theta for Put 
     public double blsthetaPut(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      return -Math.Exp(-Yield * Time) * Price * phi(d1) * Volatility/(2 * Math.Sqrt(Time)) + Rate * Strike * Math.Exp(-Rate * Time) * CND(-d2) - Yield * Price * Math.Exp(-Yield * Time) * CND(-d1); 
     } 

     //rho for Call 
     public double blsrhoCall(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      return Strike * Time * Math.Exp(-Rate * Time) * CND(d2); 
     } 

     //rho for Put 
     public double blsrhoPut(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      return -Strike * Time * Math.Exp(-Rate * Time) * CND(-d2); 
     } 

     //volga is the same for Call and Put 
     public double blsvolga(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      return Price * Math.Exp(-Yield * Time) * phi(d1) * Math.Sqrt(Time) * d1 * d2/Volatility; 

     } 

     //vanna is the same for Call and Put 
     public double blsvanna(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double vanna = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      vanna = -Math.Exp(-Yield * Time) * phi(d1) * d2/Volatility; 

      return vanna; 
     } 

     //charm for Call 
     public double blscharmCall(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double charmC = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      charmC = -Yield * Math.Exp(-Yield * Time) * CND(d1) + Math.Exp(-Yield * Time) * phi(d1) * (2 * (Rate - Yield) * Time - d2 * Volatility * Math.Sqrt(Time))/(2 * Time * Volatility * Math.Sqrt(Time)); 
      return charmC; 
     } 

     //charm for Put 
     public double blscharmPut(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double charmP = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      charmP = Yield * Math.Exp(-Yield * Time) * CND(-d1) - Math.Exp(-Yield * Time) * phi(d1) * (2 * (Rate - Yield) * Time - d2 * Volatility * Math.Sqrt(Time))/(2 * Time * Volatility * Math.Sqrt(Time)); 
      return charmP; 
     } 

     //color is the same for Call and Put 
     public double blscolor(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double color = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      color = -Math.Exp(-Yield * Time) * (phi(d1)/(2 * Price * Time * Volatility * Math.Sqrt(Time))) * (2 * Yield * Time + 1 + (2 * (Rate - Yield) * Time - d2 * Volatility * Math.Sqrt(Time)) * d1/(2 * Time * Volatility * Math.Sqrt(Time))); 
      return color; 
     } 

     //dual delta for Call 
     public double blsdualdeltaCall(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double ddelta = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      ddelta = -Math.Exp(-Rate * Time) * CND(d2); 
      return ddelta; 
     } 

     //dual delta for Put 
     public double blsdualdeltaPut(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double ddelta = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 
      ddelta = Math.Exp(-Rate * Time) * CND(-d2); 
      return ddelta; 
     } 

     //dual gamma is the same for Call and Put 
     public double blsdualgamma(double Price, double Strike, double Rate, double Time, double Volatility, double Yield) 
     { 
      double d1 = 0.0; 
      double d2 = 0.0; 
      double dgamma = 0.0; 

      d1 = (Math.Log(Price/Strike) + (Rate - Yield + Volatility * Volatility/2.0) * Time)/(Volatility * Math.Sqrt(Time)); 
      d2 = d1 - Volatility * Math.Sqrt(Time); 

      dgamma = Math.Exp(-Rate * Time) * phi(d2)/(Strike * Volatility * Math.Sqrt(Time)); 
      return dgamma; 
     } 

     [ComRegisterFunctionAttribute] 
     public static void RegisterFunction(Type type) 
     { 

      Registry.ClassesRoot.CreateSubKey(

       GetSubKeyName(type, "Programmable")); 

      RegistryKey key = Registry.ClassesRoot.OpenSubKey(

       GetSubKeyName(type, "InprocServer32"), true); 

      key.SetValue("", 

       System.Environment.SystemDirectory + @"\mscoree.dll", 

       RegistryValueKind.String); 
     } 
     [ComRegisterFunctionAttribute] 
     public static void RegisterFunction(Type type) 
     { 
      Registry.ClassesRoot.CreateSubKey(GetSubKeyName(type)); 
     } 
     [ComUnregisterFunctionAttribute] 
     public static void UnregisterFunction(Type type) 
     { Registry.ClassesRoot.DeleteSubKey(GetSubKeyName(type), false); } private static string GetSubKeyName(Type type) { string s = @"CLSID\{" + type.GUID.ToString().ToUpper() + @"}\Programmable"; return s; } 

     [ComUnregisterFunctionAttribute] 
     public static void UnregisterFunction(Type type) 
     { 

      Registry.ClassesRoot.DeleteSubKey(

       GetSubKeyName(type, "Programmable"), false); 
     } 

     private static string GetSubKeyName(Type type, 

      string subKeyName) 
     { 

      System.Text.StringBuilder s = 

       new System.Text.StringBuilder(); 

      s.Append(@"CLSID\{"); 

      s.Append(type.GUID.ToString().ToUpper()); 

      s.Append(@"}\"); 

      s.Append(subKeyName); 

      return s.ToString(); 

     } 
    } 
}

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2012-03-08 06:20:14

如何將加載項安裝到Excel的自動化加載項列表中？

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