diff --git a/examples/examples_mytest.cpp b/examples/examples_mytest.cpp
index e69de29..8b13789 100644
--- a/examples/examples_mytest.cpp
+++ b/examples/examples_mytest.cpp
@@ -0,0 +1 @@
+
diff --git a/gjj/myDebug.hpp b/gjj/myDebug.hpp
index 817eddd..30863fb 100644
--- a/gjj/myDebug.hpp
+++ b/gjj/myDebug.hpp
@@ -15,6 +15,7 @@
 #include "uvector.hpp"
 #include "vector"
 #include "xarray.hpp"
+#include<chrono>
 
 
 using namespace algoim;
@@ -87,8 +88,8 @@ void qConvMultiPloy(const F1&              fphi1,
     // bernstein::bernsteinInterpolate<N>([&](const uvector<real, N>& x) { return fphi2(xmin + x * (xmax - xmin)); }, phi2);
 
     // Build quadrature hierarchy
-    // ImplicitPolyQuadrature<N> ipquad(phi1, phi2);
-    ImplicitPolyQuadrature<N> ipquad(phi1);
+    ImplicitPolyQuadrature<N> ipquad(phi1, phi2);
+    // ImplicitPolyQuadrature<N> ipquad(phi1);
 
     // Functional to evaluate volume and surface integrals of given integrand
     real volume, surf;
@@ -97,8 +98,8 @@ void qConvMultiPloy(const F1&              fphi1,
         surf   = 0.0;
         // compute volume integral over {phi < 0} using AutoMixed strategy
         ipquad.integrate(AutoMixed, q, [&](const uvector<real, N>& x, real w) {
-            // if (bernstein::evalBernsteinPoly(phi1, x) < 0 && bernstein::evalBernsteinPoly(phi2, x) < 0)
-            if (bernstein::evalBernsteinPoly(phi1, x) < 0) volume += w * integrand(xmin + x * (xmax - xmin));
+            if (bernstein::evalBernsteinPoly(phi1, x) < 0 && bernstein::evalBernsteinPoly(phi2, x) < 0) volume += w * integrand(xmin + x * (xmax - xmin));
+            // if (bernstein::evalBernsteinPoly(phi1, x) < 0) volume += w * integrand(xmin + x * (xmax - xmin));
         });
         // compute surface integral over {phi == 0} using AutoMixed strategy
         ipquad.integrate_surf(AutoMixed, q, [&](const uvector<real, N>& x, real w, const uvector<real, N>& wn) {
@@ -112,7 +113,76 @@ void qConvMultiPloy(const F1&              fphi1,
     std::cout << "q volume: " << volume << std::endl;
 }
 
-void testMultiPloys()
+template <int N, typename F>
+void qConvMultiPloy2(
+                    real                   xmin,
+                    real                   xmax,
+                    const uvector<int, N>& P,
+                    const F&               integrand,
+                    int                    q,
+                    std::string            qfile)
+{
+    // Construct phi by mapping [0,1] onto bounding box [xmin,xmax]
+
+    // bernstein::bernsteinInterpolate<N>([&](const uvector<real, N>& x) { return fphi1(xmin + x * (xmax - xmin)); }, phi1);
+    // bernstein::bernsteinInterpolate<N>([&](const uvector<real, N>& x) { return fphi2(xmin + x * (xmax - xmin)); }, phi2);
+
+		std::vector<xarray<real, N>> phis; // 大量sphere
+		for (int i = 0; i < 100; i++) {
+			real centerX =  1.0 - rand() % 20 / 10.0, centerY = 1.0 - rand() % 20 / 10.0, centerZ = 1.0 - rand() % 20 / 10.0;	
+			real r = 0.1 + rand() % 9 / 10.0;
+			auto fphi = [&](const uvector<real, 3>& xx) {
+				real x = xx(0) - centerX;
+				real y = xx(1) - centerY;
+				real z = xx(2) - centerZ;
+				return x * x + y * y + z * z - 1;
+    	};
+			xarray<real, N> phi(nullptr, P);
+			algoim_spark_alloc(real, phi);
+			bernstein::bernsteinInterpolate<N>([&](const uvector<real, N>& x) { return fphi(xmin + x * (xmax - xmin)); }, phi);
+		}
+		auto t = std::chrono::system_clock::now();
+
+		ImplicitPolyQuadrature<N> ipquad(phis);
+
+
+
+    // Build quadrature hierarchy
+    // ImplicitPolyQuadrature<N> ipquad(phi1, phi2);
+    // ImplicitPolyQuadrature<N> ipquad(phi1);
+
+    // Functional to evaluate volume and surface integrals of given integrand
+    real volume, surf;
+    auto compute = [&](int q) {
+        volume = 0.0;
+        surf   = 0.0;
+        // compute volume integral over {phi < 0} using AutoMixed strategy
+        ipquad.integrate(AutoMixed, q, [&](const uvector<real, N>& x, real w) {
+            // if (bernstein::evalBernsteinPoly(phi1, x) < 0 && bernstein::evalBernsteinPoly(phi2, x) < 0) volume += w * integrand(xmin + x * (xmax - xmin));
+            // if (bernstein::evalBernsteinPoly(phi1, x) < 0) volume += w * integrand(xmin + x * (xmax - xmin));
+						volume += w * integrand(xmin + x * (xmax - xmin));
+        });
+        // compute surface integral over {phi == 0} using AutoMixed strategy
+        // ipquad.integrate_surf(AutoMixed, q, [&](const uvector<real, N>& x, real w, const uvector<real, N>& wn) {
+        //     surf += w * integrand(xmin + x * (xmax - xmin));
+        // });
+        // scale appropriately
+        volume *= pow(xmax - xmin, N);
+        surf   *= pow(xmax - xmin, N - 1);
+    };
+    compute(q);
+
+		auto tAfter = std::chrono::system_clock::now();
+		std::chrono::duration<double> elapsed_seconds = tAfter - t;
+		std::cout << "elapsed time: " << elapsed_seconds.count() << "s\n";
+    std::cout << "q volume: " << volume << std::endl;
+}
+
+void fromCommon2Bernstein() {
+
+}
+
+void testMultiPolys()
 {
     // Visusalisation of a 2D implicitly-defined domain involving the intersection of two polynomials; this example
     // corresponds to the top-left example of Figure 15, https://doi.org/10.1016/j.jcp.2021.110720
@@ -124,14 +194,14 @@ void testMultiPloys()
             return x * x + y * y + z * z - 1;
         };
         auto phi1 = [](const uvector<real, 3>& xx) {
-            real x = xx(0);
-            real y = xx(1);
-            real z = xx(2);
-            return x * x + y * y + z * z - 1;
             // real x = xx(0);
             // real y = xx(1);
             // real z = xx(2);
-            // return x * y * z;
+            // return x * x + y * y + z * z - 1;
+            real x = xx(0);
+            real y = xx(1);
+            real z = xx(2);
+            return x * y * z;
         };
         // auto phi0 = [](const uvector<real, 3>& xx) {
         //     real x = xx(0) * 2 - 1;
@@ -148,7 +218,8 @@ void testMultiPloys()
         //            + x * (-0.6169311810674598 - 0.19449299999999994 * y - 0.005459163675646665 * y * y);
         // };
         auto integrand = [](const uvector<real, 3>& x) { return 1.0; };
-        qConvMultiPloy<3>(phi0, phi1, -1.0, 1.0, 3, integrand, 3, "exampleC");
+        // qConvMultiPloy<3>(phi0, phi1, -1.0, 1.0, 3, integrand, 3, "exampleC");
+        qConvMultiPloy2<3>(-1.0, 1.0, 3, integrand, 20, "exampleC");
         std::cout << "\n\nQuadrature visualisation of a 2D implicitly-defined domain involving the\n";
         std::cout << "intersection of two polynomials, corresponding to the top-left example of Figure 15,\n";
         std::cout << "https://doi.org/10.1016/j.jcp.2021.110720, written to exampleC-xxxx.vtp files\n";
@@ -175,5 +246,5 @@ void testBooluarray()
 void testMain()
 {
     testBooluarray();
-    testMultiPloys();
+    testMultiPolys();
 }