feat: add multiple port case
This commit is contained in:
217
core/freqency.py
217
core/freqency.py
@@ -1,4 +1,135 @@
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import numpy as np
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# def auto_select(H, freq,
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# n_baseline=64, # log-spaced backbone points
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# peak_prominence=0.05, # fraction of |H| dB dynamic range for peak detection
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# peak_window=5, # take ±peak_window samples around each peak
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# topgrad_q=0.98, # keep top 2% largest slope/phase-change points
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# max_points=25, # final cap on selected samples (None = no cap)
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# ensure_ends=True):
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# """
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# Select several significant sample points for vector fitting.
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# Strategy:
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# 1) Always keep endpoints (optional).
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# 2) Add a log-spaced baseline over the band.
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# 3) Detect resonance peaks in |H| (on a log scale) and keep small windows around them.
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# 4) Add points with the largest magnitude slope and phase-change (w.r.t log-f).
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# 5) De-duplicate, sort, and optionally thin to 'max_points' with priority
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# to endpoints and detected peaks.
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# Parameters
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# ----------
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# H : (N,) complex array
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# Frequency response samples.
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# freq : (N,) float array
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# Frequency axis [Hz], strictly increasing.
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# n_baseline : int
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# Count of log-spaced baseline samples across the band.
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# peak_prominence : float
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# Peak prominence threshold as a fraction of the dynamic range in log|H|.
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# 0.05 ≈ keep peaks ≥ 5% of the range.
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# peak_window : int
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# Number of neighbor indices to include on each side of every detected peak.
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# topgrad_q : float in (0,1)
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# Quantile for selecting strong slope/phase points.
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# 0.98 ⇒ keep the top 2% largest derivatives.
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# max_points : int or None
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# If not None, cap the total number of selected indices to this value.
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# ensure_ends : bool
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# Always include the first and last samples.
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# Returns
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# -------
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# H_sel : (K,) complex array
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# freq_sel : (K,) float array
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# """
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# H = np.asarray(H).reshape(-1)
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# f = np.asarray(freq).reshape(-1)
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# if H.size != f.size:
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# raise ValueError("H and freq must have the same length.")
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# N = f.size
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# if N < 4:
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# return H.copy(), f.copy()
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# eps = 1e-16
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# mag = np.abs(H)
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# logmag = np.log10(mag + eps)
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# phase = np.unwrap(np.angle(H))
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# # log-frequency axis (scale-invariant derivatives)
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# # keep it linear if any non-positive freq sneaks in
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# if np.all(f > 0):
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# lf = np.log(f)
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# else:
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# lf = f.copy()
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# dlf = np.gradient(lf)
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# d_logmag = np.gradient(logmag) / (dlf + 1e-16)
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# d_phase = np.gradient(phase) / (dlf + 1e-16)
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# idx = set()
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# if ensure_ends:
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# idx.update([0, N-1])
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# # 1) log-spaced baseline
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# if n_baseline > 0:
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# # map a log grid to nearest indices
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# grid = np.linspace(lf.min(), lf.max(), n_baseline)
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# base_idx = np.clip(np.searchsorted(lf, grid), 0, N-1)
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# idx.update(np.unique(base_idx).tolist())
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# # 2) peaks in |H|
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# try:
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# from scipy.signal import find_peaks
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# dyn = logmag.max() - logmag.min()
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# prom = peak_prominence * (dyn + 1e-12)
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# peaks, _ = find_peaks(logmag, prominence=prom)
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# except Exception:
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# # simple fallback: strict local maxima
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# peaks = np.where((mag[1:-1] > mag[:-2]) & (mag[1:-1] > mag[2:]))[0] + 1
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# for p in peaks:
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# lo = max(0, p - peak_window)
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# hi = min(N, p + peak_window + 1)
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# idx.update(range(lo, hi))
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# # 3) strongest slope / phase-change points
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# thr_slope = np.quantile(np.abs(d_logmag), topgrad_q)
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# thr_phase = np.quantile(np.abs(d_phase), topgrad_q)
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# idx.update(np.where(np.abs(d_logmag) >= thr_slope)[0].tolist())
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# idx.update(np.where(np.abs(d_phase) >= thr_phase)[0].tolist())
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# # 4) finalize set
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# sel = np.array(sorted(idx), dtype=int)
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# # 5) optional thinning with priority to endpoints and peaks
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# if max_points is not None and sel.size > max_points:
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# priority = np.zeros(sel.size, dtype=int)
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# if ensure_ends:
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# priority[(sel == 0) | (sel == N-1)] = 3
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# if peaks.size:
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# priority[np.isin(sel, peaks)] = np.maximum(priority[np.isin(sel, peaks)], 2)
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# keep = []
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# budget = max_points
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# # keep highest-priority first
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# for lev in (3, 2, 1, 0):
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# cand = sel[priority == lev]
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# if cand.size == 0:
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# continue
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# if cand.size <= budget:
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# keep.extend(cand.tolist())
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# budget -= cand.size
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# else:
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# step = max(1, int(np.ceil(cand.size / budget)))
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# keep.extend(cand[::step][:budget].tolist())
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# budget = 0
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# if budget == 0:
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# break
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# sel = np.array(sorted(set(keep)), dtype=int)
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# return H[sel], f[sel]
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def auto_select(H, freq,
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n_baseline=64, # log-spaced backbone points
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peak_prominence=0.05, # fraction of |H| dB dynamic range for peak detection
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@@ -6,49 +137,13 @@ def auto_select(H, freq,
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topgrad_q=0.98, # keep top 2% largest slope/phase-change points
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max_points=25, # final cap on selected samples (None = no cap)
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ensure_ends=True):
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"""
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Select several significant sample points for vector fitting.
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Strategy:
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1) Always keep endpoints (optional).
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2) Add a log-spaced baseline over the band.
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3) Detect resonance peaks in |H| (on a log scale) and keep small windows around them.
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4) Add points with the largest magnitude slope and phase-change (w.r.t log-f).
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5) De-duplicate, sort, and optionally thin to 'max_points' with priority
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to endpoints and detected peaks.
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Parameters
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----------
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H : (N,) complex array
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Frequency response samples.
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freq : (N,) float array
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Frequency axis [Hz], strictly increasing.
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n_baseline : int
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Count of log-spaced baseline samples across the band.
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peak_prominence : float
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Peak prominence threshold as a fraction of the dynamic range in log|H|.
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0.05 ≈ keep peaks ≥ 5% of the range.
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peak_window : int
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Number of neighbor indices to include on each side of every detected peak.
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topgrad_q : float in (0,1)
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Quantile for selecting strong slope/phase points.
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0.98 ⇒ keep the top 2% largest derivatives.
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max_points : int or None
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If not None, cap the total number of selected indices to this value.
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ensure_ends : bool
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Always include the first and last samples.
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Returns
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-------
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H_sel : (K,) complex array
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freq_sel : (K,) float array
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"""
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H = np.asarray(H).reshape(-1)
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f = np.asarray(freq).reshape(-1)
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if H.size != f.size:
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raise ValueError("H and freq must have the same length.")
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N = f.size
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if N < 4:
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if N < 4 or max_points is None or max_points >= N:
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# 直接返回所有点
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return H.copy(), f.copy()
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eps = 1e-16
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@@ -56,8 +151,6 @@ def auto_select(H, freq,
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logmag = np.log10(mag + eps)
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phase = np.unwrap(np.angle(H))
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# log-frequency axis (scale-invariant derivatives)
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# keep it linear if any non-positive freq sneaks in
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if np.all(f > 0):
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lf = np.log(f)
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else:
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@@ -71,21 +164,17 @@ def auto_select(H, freq,
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if ensure_ends:
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idx.update([0, N-1])
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# 1) log-spaced baseline
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if n_baseline > 0:
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# map a log grid to nearest indices
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grid = np.linspace(lf.min(), lf.max(), n_baseline)
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base_idx = np.clip(np.searchsorted(lf, grid), 0, N-1)
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idx.update(np.unique(base_idx).tolist())
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# 2) peaks in |H|
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try:
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from scipy.signal import find_peaks
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dyn = logmag.max() - logmag.min()
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prom = peak_prominence * (dyn + 1e-12)
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peaks, _ = find_peaks(logmag, prominence=prom)
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except Exception:
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# simple fallback: strict local maxima
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peaks = np.where((mag[1:-1] > mag[:-2]) & (mag[1:-1] > mag[2:]))[0] + 1
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for p in peaks:
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@@ -93,17 +182,14 @@ def auto_select(H, freq,
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hi = min(N, p + peak_window + 1)
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idx.update(range(lo, hi))
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# 3) strongest slope / phase-change points
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thr_slope = np.quantile(np.abs(d_logmag), topgrad_q)
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thr_phase = np.quantile(np.abs(d_phase), topgrad_q)
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idx.update(np.where(np.abs(d_logmag) >= thr_slope)[0].tolist())
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idx.update(np.where(np.abs(d_phase) >= thr_phase)[0].tolist())
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# 4) finalize set
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sel = np.array(sorted(idx), dtype=int)
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# 5) optional thinning with priority to endpoints and peaks
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if max_points is not None and sel.size > max_points:
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if sel.size > max_points:
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priority = np.zeros(sel.size, dtype=int)
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if ensure_ends:
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priority[(sel == 0) | (sel == N-1)] = 3
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@@ -112,7 +198,6 @@ def auto_select(H, freq,
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keep = []
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budget = max_points
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# keep highest-priority first
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for lev in (3, 2, 1, 0):
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cand = sel[priority == lev]
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if cand.size == 0:
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@@ -128,4 +213,36 @@ def auto_select(H, freq,
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break
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sel = np.array(sorted(set(keep)), dtype=int)
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return H[sel], f[sel]
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if sel.size < max_points:
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all_idx = set(range(N))
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missing = list(sorted(all_idx - set(sel)))
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n_missing = max_points - sel.size
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if n_missing > 0 and missing:
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extra = np.linspace(0, len(missing)-1, n_missing, dtype=int)
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sel = np.concatenate([sel, np.array(missing)[extra]])
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sel = np.array(sorted(set(sel)), dtype=int)
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if sel.size < max_points:
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left = list(sorted(all_idx - set(sel)))
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if left:
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sel = np.concatenate([sel, np.random.choice(left, max_points-sel.size, replace=False)])
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sel = np.array(sorted(set(sel)), dtype=int)
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sel = sel[:max_points]
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return H[sel], f[sel]
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def auto_select_multple_ports(H, freq,
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n_baseline=64, # log-spaced backbone points
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peak_prominence=0.05, # fraction of |H| dB dynamic range for peak detection
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peak_window=5, # take ±peak_window samples around each peak
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topgrad_q=0.98, # keep top 2% largest slope/phase-change points
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max_points=25, # final cap on selected samples (None = no cap)
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ensure_ends=True):
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ports = H.shape[1]
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H_selected = np.zeros((max_points,ports,ports),dtype=complex)
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for i in range(ports):
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for j in range(ports):
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H_selected[:,i,j], freq_selected = auto_select(H[:,i,j], freq,
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n_baseline=n_baseline, peak_prominence=peak_prominence,
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peak_window=peak_window, topgrad_q=topgrad_q,
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max_points=max_points, ensure_ends=ensure_ends)
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return H_selected, freq_selected
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