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Jun 22, 2016 · The TiffDevice class allows you to convert PDF pages to TIF. ... To convert a particular page in a PDF file to a TIFF image, use an overloaded ... //[C# Code Sample] ... Aspose.Pdf.Document pdfDocument = new Aspose.

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Read(@"C:\TestFiles\" + String.Format("{0}-{1}.pdf", name, idx + 1)); // set up the rendering parameters theDoc.Rendering.ColorSpace = "Color";


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Degrees of Freedom The term degrees of freedom refers to the number of different ways in which a robot manipulator can move Most manipulators move in three dimensions, but often they have more than three degrees of freedom You can use your own arm to get an idea of the degrees of freedom that a robot arm might have Extend your right arm straight out toward the horizon Extend your index finger so it is pointing Keep your arm straight, and move it from the shoulder You can move your shoulder joint in three ways Up-and-down movement is called pitch Movement to the right and left is called yaw You can rotate your whole arm from the shoulder (albeit to a limited extent); this motion is called roll Your shoulder therefore has three degrees of freedom: pitch, yaw, and roll Now move your arm from the elbow only Holding your shoulder in the same position constantly, you will see that your elbow joint has the equivalent of pitch in your shoulder joint But that is all Your elbow, therefore, has one degree of freedom Extend your arm toward the horizon again Now move only your arm below the elbow Your forearm and wrist can bend up and down, side to side, and it can also twist Your lower arm has three degrees of freedom

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Convert PDF to Multipage TIFF in C# and Visual Basic .NET with PDF Renderer SDK. Convert PDF to TIFF image in C# and Visual Basic .NET with PDF Renderer SDK. Convert PDF to PNG image in C# and Visual Basic .NET with PDF Renderer SDK. Convert PDF to EMF image in C# and Visual Basic .NET with PDF Renderer SDK.

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Let X denote the state space of a system When the system is not observable (for a given set of sensors), it is possible to de ne a similarity transform, v = Px for x X , such that the vector v can be partitioned into a set of states v1 Rn ro which are observable and a set of states v2 Rro which are unobservable: A11 0 v1 (k) v1 (k + 1) = v2 (k + 1) A21 A22 v2 (k) (385) v1 (k) 0 H1 y(k) = v2 (k) where H1 , A11 , A21 , and A22 are partitioning matrices of the appropriate dimensions to conform with v1 (k) and v2 (k) If W = P 1 = [W1 , W2 ] where W1 Rn (n ro ) and W2 Rn ro , then the columns of W1 and W2 provide bases for the observable and unobservable subspaces of X , respectively These facts are useful when a system is unobservable For example, if x represents physical variables, the designer should be interested in identifying the subspace of X which is unobservable The matrix P is not unique One method to determine P is as follows Let ro = rank(O) for the observability matrix O de ned in eqn (373) Select ro linearly independent rows from O Call these row vectors qi for i = 1, , ro De ne the remaining (n ro ) row vectors qi for i = ro + 1, , n arbitrarily as long as they are linearly independent with each other and with each qi for i = 1, , ro Then the matrix q1 qro P= qro +1 qn is nonsingular and transforms the state space representation for x into the form of eqns (385) Example 317 Consider the system similarity transform de ned by 0 P= 0 1 described by eqns (374 375) The 0 1 1 0 0 0.

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transforms the state space system representation to the form of eqn (385) An observability check shows that only the rst component of v is observable Therefore, the second and third columns of 0 0 1 W = P 1 = 0 1 0 1 0 0 form a basis for the unobservable subspace of X The unobservable subspace is 0 1 Xun = a 1 + b 0 0 0 which further clari es the results previously obtained by showing that any linear combination of position and velocity are unobservable from acceleration measurements Example 318 Consider the system of eqn (3105) with the accelerometer and gyro errors represented as constant biases: 0 1 0 0 0 0 R f 1 0 v vn 0 d n = 0 1 0 0 1 R ba 0 0 0 0 0 ba bg b 0 0 0 0 0

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If this system is position aided with H = [1, 0, 0, 0, 0], is the state observable If it is not observable, de ne the observable subspace The observability matrix 1 0 0 0 0 0 1 0 0 0 R fd 1 0 O= 0 0 R R 0 fd 0 0 fd R2 R 2 fd fd 0 0 0 2 2

In total, your arm has seven degrees of freedom: three in the shoulder, one in the elbow, and three in the arm below the elbow It is tempting to suppose that a robot should never need more than three degrees of freedom, because, after all, space has only three dimensions But the extra possible motions, provided by multiple joints, give a robot arm (and a human arm) versatility that it could not have with only three degrees of freedom

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