نہ خط لکھوں نہ زبانی کلام تجھ سے رہے
رہے بس اتنا شناسائی کا بھرم باقی
نہ عہدِ ترکِ تعلق، نہ قربتیں پیہم
یہی رہیں ترے نشتر، ترا طریق علاج
نظر میں عکس فشاں ہو ترے جمال کی دھوپ
اب اس سے بڑھ کے مجھے چاہیے بھی کیا آخر
خاموشیوں کا یہی انتقام تجھ سے رہے
اشارتاً ہی دعا و سلام تجھ سے رہے
بس ایک ربطِ مسلسل، مدام تجھ سے رہے
اسی طرح غمِ دل کو دوام تجھ سے رہے
دیارِ جاں میں سدا رنگِ شام تجھ سے رہے
دیارِ فن میں اگر میرا نام تجھ سے رہے
Lung mass is an abnormal region of 3 cm or more in size present in the lungs mainly due to underlying pulmonary caner. It is usually round, opaque and poorly differentiated on X-ray. Common etiological key players are smoking, exposure to asbestos, radon, however, familial history may also play a role. We presented retrospectively7 cases of lung mass and nodule encountered during our clinical practice. We have discussed their clinical presentation, manifestation, medical history, radiological findings and differential diagnosis. In this case series, most of the patients were young, only 2 cases were older patients. There was one infant one month old, one female child 12 years old, one female 25 years, 2 males, 22 and 21 years, one male of 50 years and another male of 60 years age. Correct diagnosis on the basis of clinical profile, radiological findings and histology may help in proper management and hence, timely treatment of the patient
Many real-world systems exhibit velocity-dependent and/or acceleration-dependent constraints in their mathematical models. If these constraints are non-integrable then these systems are known as nonholonomic systems. Examples of such nonholonomic systems include hopping robots, unmanned aerial vehicles (UAVs), car-like robots, autonomous underwater vehicles (AUVs), surface vessels, vertical take-oand landing systems and many more. These systems are special as, in general, the stabilization problem of these systems cannot be solved by smooth (or continuous) static state-feedback and, thus, requires time-varying or discontinuous state-feedback control. In this research, we are consideringrst-, secondand higher-order nonholonomic systems that can be transformed into chained or power form which are canonical representations of these mechanical systems. The importance of stabilization problem of perturbed nonholonomic systems is further magni ed by the variety of real-world day-to-day applications. This research presents the solution to the stabilization problems for a selected class of perturbedrst-, second- and higher-order nonholonomic mechanical systems. The methodologies are based on adaptive integral sliding mode control (AISMC). For the perturbed nonholonomic system, the original system is transformed into perturbed chained form. Then this perturbed chained form system is further transformed into a special structure containing nominal part and some unknown terms through input transformation. The unknown terms are computed adaptively. Later the transformed system is stabilized using integral sliding mode control (ISMC). The stabilizing controller for the transformed system is constructed which consists of the nominal control plus some compensator control. The compensator controller and the adaptive laws are derived in such a way that derivative of a Lyapunov function becomes strictly negative. A similar approach is applied to the third-order nonholonomic system with a jerk constraint. The validity of the proposed controllers is ascertained by simulating the perturbedrst-, secondand higher-order nonholonomic systems in MATLAB / SIMULINK. The proposed control algorithms globally steer the whole system to the origin.