Total serum immunoglobulin E in patients with alopecia areata.

Context: Alopecia areata (AA) is a common form of localized, non-scarring hair loss. The pathogenesis of the disease is unknown. Previous evidence suggested the involvement of Th2 cytokines in disease pathogenesis.

Two Egyptian cases of lipoid proteinosis successfully treated with acitretin.

Background: Lipoid proteinosis (Urbach-Wiethe disease) is a rare progressive autosomal recessive disorder, characterized histologically by deposition of periodic acid Schiff-positive, diastase resistant, hyaline-like material into the skin, upper aerodigestive tract, and internal organs.

Main Observation: We report two cases of lipoid proteinosis. A 2-year-old girl presented with vesiculobullous skin lesions on her face, trunk, extremities and scalp, inability to protrude the tongue and hoarseness of voice that appeared few months after birth.

Thyroid disorders associated with alopecia areata in egyptian patients.

Context: Alopecia areata (AA) is a common form of localized, non-scarring hair loss. The etiopathogenesis of the disease is still unclear, but the role of autoimmunity is strongly suggested. AA is commonly associated with various autoimmune disorders; the most frequent among them is autoimmune thyroid disorders.

Hematopoietic stem cells: do they have a role in keloid pathogenesis?

Keloids are slow growing neoplasms characterized by benign proliferation of fibroblasts that is due, at least in part, to altered cytokine profiles. Stem cells were claimed to play a role in skin tumor development. However, their role in keloid formation is unclear.

Rigorous formulation for electromagnetic plane-wave scattering from a general-shaped groove in a perfectly conducting plane.

Scattering of an obliquely incident plane wave by a general-shaped groove engraved on a perfectly conducting plane is rigorously solved. The scattered field is represented by a Fourier-integral representation. To analytically represent the fields in a general-shaped groove, the groove is divided into L number of layers.