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Lamium amplexicaule L. – (henbit dead-nettle) – widespread across Europe and northern Asia from Spain + Norway to Japan + Kamchatka, as well as North Africa, Ethiopia, Azores, Madeira, Canary Islands; naturalised in New Zealand, Hawaii, South America + North America; Lamium bakhtiaricum Jamzad – Iran
Lamium maculatum (also known as spotted dead-nettle, [2] spotted henbit [3] and purple dragon) is a species of flowering plant in the family Lamiaceae, native throughout Europe and temperate Asia (Lebanon, Syria, Turkey, western China).
Lamium amplexicaule, commonly known as henbit dead-nettle, [2] is a species of Lamium native to the Old World. The specific name refers to the leaves, which are amplexicaul (clasping the stem). Description
Lamium purpureum grows with square stems to 5–20 centimetres (2–8 in), [4] rarely 40 cm, in height. [5] The leaves have fine hairs, are green at the bottom and shade to purplish at the top; they are 2–4 centimetres (3 ⁄ 4 – 1 + 1 ⁄ 2 in) long and broad, with a 1–2 cm petiole (leaf stalk), and wavy to serrated margins.
1 oz deadnettle or henbit tops, including flowers, or spinach, stems removed (1 1/2 cups) 1 oz wild garlic greens or chives, cut into 1/2- to 1-inch lengths (3/4 cup), plus more for garnish Coarse ...
Henbit may refer to: Any of several plant species with the common name "henbit": Lamium amplexicaule, wild flower known as henbit dead-nettle, common henbit, or greater henbit; Lamium album, white henbit or archangel; Lamium confertum, garden henbit; Lamium galeobdolon, yellow henbit or yellow archangel; Lamium maculatum, spotted henbit
Showing, from top to bottom, the original impulse, the response after high frequency boosting, and the response after low frequency boosting. In signal processing and control theory, the impulse response, or impulse response function (IRF), of a dynamic system is its output when presented with a brief input signal, called an impulse (δ(t ...
Impulse invariance is one of the commonly used methods to meet the two basic requirements of the mapping from the s-plane to the z-plane. This is obtained by solving the T(z) that has the same output value at the same sampling time as the analog filter, and it is only applicable when the inputs are in a pulse.
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